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PRINCIPLES OF MINING
Mining Principles
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PRINCIPLES OF MINING
VALUATION, ORGANIZATION AND ADMINISTRATION
Valuation, Organization, and Management
COPPER, GOLD, LEAD, SILVER, TIN AND ZINC
COPPER, GOLD, LEAD, SILVER, TIN, AND ZINC
BY
HERBERT C. HOOVER
HERBERT C. HOOVER
Member American Institute of Mining Engineers, Mining and Metallurgical Society of America, Société des Ingénieurs Civils de France, Fellow Royal Geographical Society, etc.
Member of the American Institute of Mining Engineers, Mining and Metallurgical Society of America, Société des Ingénieurs Civils de France, Fellow of the Royal Geographical Society, etc.
First Edition
FOURTH THOUSAND
First Edition
Fourth Thousand
McGRAW-HILL BOOK COMPANY
239 WEST 39TH STREET, NEW YORK
BOUVERIE STREET, LONDON, E.C.
1909
McGRAW-HILL BOOK COMPANY
239 WEST 39TH STREET, NEW YORK
BOUVERIE STREET, LONDON, E.C.
1909
Page iii PREFACE.
This volume is a condensation of a series of lectures delivered in part at Stanford and in part at Columbia Universities. It is intended neither for those wholly ignorant of mining, nor for those long experienced in the profession.
This book is a summary of a series of lectures given partly at Stanford and partly at Columbia Universities. It's meant for neither people who know nothing about mining nor those who are very experienced in the field.
The bulk of the material presented is the common heritage of the profession, and if any one may think there is insufficient reference to previous writers, let him endeavor to find to whom the origin of our methods should be credited. The science has grown by small contributions of experience since, or before, those unnamed Egyptian engineers, whose works prove their knowledge of many fundamentals of mine engineering six thousand eight hundred years ago. If I have contributed one sentence to the accumulated knowledge of a thousand generations of engineers, or have thrown one new ray of light on the work, I shall have done my share.
The majority of the information shared here is a shared legacy of the profession. If anyone thinks there's not enough acknowledgment of previous writers, they should try to identify who should be credited for the origins of our methods. The field has advanced through countless contributions of experience since, or even before, those unnamed Egyptian engineers, whose work demonstrates their understanding of many basic principles of mining engineering from six thousand eight hundred years ago. If I have added even one sentence to the collective knowledge of a thousand generations of engineers, or have shed even a small amount of new insight on this work, I will feel I've done my part.
I therefore must acknowledge my obligations to all those who have gone before, to all that has been written that I have read, to those engineers with whom I have been associated for many years, and in particular to many friends for kindly reply to inquiry upon points herein discussed.
I want to express my gratitude to everyone who came before me, to everything written that I've read, to the engineers I've worked with over the years, and especially to the many friends who kindly responded to my questions about the topics discussed here.
Page v CONTENTS.
CHAPTER 1. |
Valuation of Copper, Gold, Lead, Silver, Tin, and Zinc Lode Mines |
Determination of average metal content; sampling, assay plans, calculations of averages, percentage of errors in estimate from sampling. |
CHAPTER II. |
Mine Valuation (Continued) |
Calculation of quantities of ore, and classification of ore in sight. |
CHAPTER III. |
Mining Valuation (Continued) |
Prospective value. Extension in depth; origin and structural character of the deposit; secondary enrichment; development in neighboring mines; depth of exhaustion. |
CHAPTER IV. |
Mine Appraisal (Continued) |
Recoverable percentage of the gross assay value; price of metals; cost of production. |
CHAPTER V. |
Mine Assessment (Continued) |
Redemption or amortization of capital and interest. |
CHAPTER VI. |
Mine Valuation (Continued) |
Valuation of mines with little or no ore in sight; valuations on second-hand data; general conduct of examinations; reports. |
CHAPTER VII. |
Mine Development |
Entry to the mine; tunnels; vertical, inclined, and combined shafts; location and number of shafts. Page vi |
CHAPTER VIII. |
Mining Development (Continued) |
Shape and size of shafts; speed of sinking; tunnels. |
CHAPTER IX. |
Mine Development (Continued) |
Subsidiary development: stations; crosscuts; levels; interval between levels; protection of levels; winzes and rises. Development in the prospecting stage; drilling. |
CHAPTER X. |
Stoping |
Methods of ore-breaking; underhand stopes; overhand stopes; combined stope. Valuing ore in course of breaking. |
CHAPTER XI. |
Methods of Supporting Excavation |
Timbering; filling with waste; filling with broken ore; pillars of ore; artificial pillars; caving system. |
CHAPTER XII. |
Mechanical Equipment |
Conditions bearing on mine equipment; winding appliances; haulage equipment in shafts; lateral underground transport; transport in stopes. |
CHAPTER XIII. |
Machinery (Continued) |
Drainage: controlling factors; volume and head of water; flexibility; reliability; power conditions; mechanical efficiency; capital outlay. Systems of drainage,—steam pumps, compressed-air pumps, electrical pumps, rod-driven pumps, bailing; comparative value of various systems. |
CHAPTER XIV. |
Machinery (Concluded) |
Machine drilling: power transmission; compressed air vs. electricity; air drills; machine vs. hand drilling. Workshops. Improvement in equipment. Page 7 |
CHAPTER XV. |
Ratio of Output to the Mine |
Determination of possible maximum; limiting factors; cost of equipment; life of the mine; mechanical inefficiency of patchwork plant; overproduction of base metal; security of investment. |
CHAPTER XVI. |
Administration |
Labor efficiency; skill; intelligence; application coördination; contract work; labor unions; real basis of wages. |
CHAPTER XVII. |
Admin (Continued) |
Accounts and technical data and reports; working costs; division of expenditure; inherent limitations in accuracy of working costs; working cost sheets. General technical data; labor, supplies, power, surveys, sampling, and assaying. |
CHAPTER XVIII. |
Management (Concluded) |
Administrative reports. |
CHAPTER XIX. |
The Amount of Risk in Mining Investments |
Risk in valuation of mines; in mines as compared with other commercial enterprises. |
CHAPTER XX. |
The Character, Training, and Obligations of the Mining Engineering Profession |
Index |
Page 1 PRINCIPLES OF MINING.
Mining Principles.
CHAPTER I.
Valuation of Copper, Gold, Lead, Silver, Tin, and Zinc Lode Mines.
Valuation of Copper, Gold, Lead, Silver, Tin, and Zinc Lode Mines.
DETERMINATION OF AVERAGE METAL CONTENT; SAMPLING, ASSAY PLANS, CALCULATIONS OF AVERAGES, PERCENTAGE OF ERRORS IN ESTIMATE FROM SAMPLING. |
The following discussion is limited to in situ deposits of copper, gold, lead, silver, tin, and zinc. The valuation of alluvial deposits, iron, coal, and other mines is each a special science to itself and cannot be adequately discussed in common with the type of deposits mentioned above.
The following discussion is focused on in situ deposits of copper, gold, lead, silver, tin, and zinc. The evaluation of alluvial deposits, iron, coal, and other mines is a specialized field on its own and cannot be adequately addressed alongside the types of deposits mentioned above.
The value of a metal mine of the order under discussion depends upon:—
The value of a metal mine being discussed depends on:—
- The profit that may be won from ore exposed;
- The prospective profit to be derived from extension of the ore beyond exposures;
- The effect of a higher or lower price of metal (except in gold mines);
- The efficiency of the management during realization.
The first may be termed the positive value, and can be approximately determined by sampling or test-treatment runs. The second and the third may be termed the speculative values, and are largely a matter of judgment based on geological evidence and the industrial outlook. The fourth is a question of development, equipment, and engineering method adapted to the prospects of the enterprise, together with capable executive control of these works.
The first can be called the positive value, which can be roughly assessed through sampling or test treatments. The second and third can be referred to as the speculative values, relying heavily on judgment informed by geological evidence and industry trends. The fourth relates to development, equipment, and engineering methods suited to the project's potential, along with effective management of these operations.
Page 2 It should be stated at the outset that it is utterly impossible to accurately value any mine, owing to the many speculative factors involved. The best that can be done is to state that the value lies between certain limits, and that various stages above the minimum given represent various degrees of risk. Further, it would be but stating truisms to those engaged in valuing mines to repeat that, because of the limited life of every mine, valuation of such investments cannot be based upon the principle of simple interest; nor that any investment is justified without a consideration of the management to ensue. Yet the ignorance of these essentials is so prevalent among the public that they warrant repetition on every available occasion.
Page 2 It should be made clear from the start that it's completely impossible to accurately value any mine because of the numerous speculative factors involved. The best we can do is say that the value falls within certain limits, and different stages above the minimum represent different levels of risk. Additionally, it's obvious to anyone involved in valuing mines that, due to the limited lifespan of every mine, the valuation of such investments can't be based on the idea of simple interest; nor can any investment be justified without considering the management to come. However, the lack of understanding of these basics is so widespread among the public that it deserves to be repeated at every opportunity.
To such an extent is the realization of profits indicated from the other factors dependent upon the subsequent management of the enterprise that the author considers a review of underground engineering and administration from an economic point of view an essential to any essay upon the subject. While the metallurgical treatment of ores is an essential factor in mine economics, it is considered that a detailed discussion of the myriad of processes under hypothetic conditions would lead too far afield. Therefore the discussion is largely limited to underground and administrative matters.
To such an extent is the realization of profits indicated from the other factors dependent upon the subsequent management of the enterprise that the author considers a review of underground engineering and administration from an economic point of view essential to any essay on the subject. While the metallurgical treatment of ores is a crucial factor in mine economics, it’s believed that a detailed discussion of the numerous processes under hypothetical conditions would stray too far off topic. Therefore, the discussion is mostly focused on underground and administrative matters.
The valuation of mines arises not only from their change of ownership, but from the necessity in sound administration for a knowledge of some of the fundamentals of valuation, such as ore reserves and average values, that managerial and financial policy may be guided aright. Also with the growth of corporate ownership there is a demand from owners and stockholders for periodic information as to the intrinsic condition of their properties.
The value of mines comes not just from ownership changes, but from the need to understand some basic valuation principles, like ore reserves and average values, so that management and financial decisions can be made correctly. Additionally, as corporate ownership expands, owners and shareholders want regular updates on the true condition of their properties.
The growth of a body of speculators and investors in mining stocks and securities who desire professional guidance which cannot be based upon first-hand data is creating further demand on the engineer. Opinions in these cases must be formed on casual visits or second-hand information, and a knowledge of men and things generally. Despite the feeling of some engineers that the latter employment is not properly based professionally, it is an expanding phase of engineers' work, and must be Page 3 taken seriously. Although it lacks satisfactory foundation for accurate judgment, yet the engineer can, and should, give his experience to it when the call comes, out of interest to the industry as a whole. Not only can he in a measure protect the lamb, by insistence on no investment without the provision of properly organized data and sound administration for his client, but he can do much to direct the industry from gambling into industrial lines.
The rise of speculators and investors in mining stocks and securities who seek professional advice based on information that isn't firsthand is increasing the demand on engineers. In these cases, opinions must be formed through casual visits or second-hand information, along with a general understanding of people and situations. Even though some engineers feel that this type of work isn’t professionally valid, it’s an expanding part of their responsibilities and must be taken seriously. While it doesn’t have a solid foundation for accurate judgment, engineers can and should share their experience when needed, out of regard for the industry as a whole. Not only can they help protect inexperienced investors by insisting on proper data organization and sound management before any investments, but they can also play a significant role in steering the industry away from gambling and towards more industrial practices.
An examination of the factors which arise on the valuation of mines involves a wide range of subjects. For purposes of this discussion they may be divided into the following heads:—
An examination of the factors that come into play when valuing mines involves a broad range of topics. For this discussion, we can categorize them into the following groups:—
- Determination of Average Metal Contents of the Ore.
- Determination of Quantities of Ore.
- Prospective Value.
- Recoverable Percentage of Gross Value.
- Price of Metals.
- Cost of Production.
- Redemption or Amortization of Capital and Interest.
- Valuation of Mines without Ore in Sight.
- General Conduct of Examination and Reports.
DETERMINATION OF AVERAGE METAL CONTENTS OF THE ORE.
DETERMINATION OF AVERAGE METAL CONTENTS OF THE ORE.
Three means of determination of the average metal content of standing ore are in use—Previous Yield, Test-treatment Runs, and Sampling.
Three methods for determining the average metal content of standing ore are used—Previous Yield, Test-treatment Runs, and Sampling.
Previous Yield.—There are certain types of ore where the previous yield from known space becomes the essential basis of determination of quantity and metal contents of ore standing and of the future probabilities. Where metals occur like plums in a pudding, sampling becomes difficult and unreliable, and where experience has proved a sort of regularity of recurrence of these plums, dependence must necessarily be placed on past records, for if their reliability is to be questioned, resort must be had to extensive test-treatment runs. The Lake Superior copper mines and the Missouri lead and zinc mines are of this type of deposit. On the other sorts of deposits the previous Page 4 yield is often put forward as of important bearing on the value of the ore standing, but such yield, unless it can be authentically connected with blocks of ore remaining, is not necessarily a criterion of their contents. Except in the cases mentioned, and as a check on other methods of determination, it has little place in final conclusions.
Previous Yield.—There are certain types of ore where the previous yield from known areas becomes the key factor for determining both the quantity and metal contents of the standing ore and future potential. When metals are unevenly distributed, like plums in a pudding, sampling can be tricky and unreliable. In cases where there's shown to be a consistent pattern in the occurrence of these metals, we have to rely on past records, because if we can't trust their reliability, we would need to conduct extensive test-treatments. The copper mines in Lake Superior and the lead and zinc mines in Missouri are examples of this type of deposit. In other types of deposits, the previous Page 4 yield is often presented as significant for assessing the value of the standing ore, but this yield, unless it can be authentically linked to the remaining blocks of ore, isn't necessarily a reliable indicator of their contents. Except in the cases mentioned and as a backup for other methods of assessment, it doesn't play a major role in final conclusions.
Test Parcels.—Treatment on a considerable scale of sufficiently regulated parcels, although theoretically the ideal method, is, however, not often within the realm of things practical. In examination on behalf of intending purchasers, the time, expense, or opportunity to fraud are usually prohibitive, even where the plant and facilities for such work exist. Even in cases where the engineer in management of producing mines is desirous of determining the value of standing ore, with the exception of deposits of the type mentioned above, it is ordinarily done by actual sampling, because separate mining and treatment of test lots is generally inconvenient and expensive. As a result, the determination of the value of standing ore is, in the great majority of cases, done by sampling and assaying.
Test Parcels.—Treating sufficiently regulated parcels on a large scale, while theoretically the best approach, isn't usually practical. For potential buyers, the time, cost, and risk of fraud are often too high, even when the necessary equipment and facilities are available. Even when engineers managing producing mines want to assess the value of standing ore, aside from the specific types mentioned above, it’s typically done through actual sampling, because separating and treating test lots is usually inconvenient and costly. As a result, most of the time, the value of standing ore is determined through sampling and assaying.
Sampling.—The whole theory of sampling is based on the distribution of metals through the ore-body with more or less regularity, so that if small portions, that is samples, be taken from a sufficient number of points, their average will represent fairly closely the unit value of the ore. If the ore is of the extreme type of irregular metal distribution mentioned under "previous yield," then sampling has no place.
Sampling.—The entire concept of sampling is based on how metals are distributed throughout the ore body in a fairly consistent manner. This means that if small portions, or samples, are taken from enough different points, their average will accurately reflect the overall value of the ore. However, if the ore shows extremely irregular metal distribution, as mentioned in the "previous yield," then sampling is not applicable.
How frequently samples must be taken, the manner of taking them, and the quantity that constitutes a fair sample, are matters that vary with each mine. So much depends upon the proper performance of this task that it is in fact the most critical feature of mine examination. Ten samples properly taken are more valuable than five hundred slovenly ones, like grab samples, for such a number of bad ones would of a surety lead to wholly wrong conclusions. Given a good sampling and a proper assay plan, the valuation of a mine is two-thirds accomplished. It should be an inflexible principle in examinations for purchase that every sample must be taken under the personal Page 5 supervision of the examining engineer or his trusted assistants. Aside from throwing open the doors to fraud, the average workman will not carry out the work in a proper manner, unless under constant supervision, because of his lack of appreciation of the issues involved. Sampling is hard, uncongenial, manual labor. It requires a deal of conscientiousness to take enough samples and to take them thoroughly. The engineer does not exist who, upon completion of this task, considers that he has got too many, and most wish that they had taken more.
How often samples need to be taken, how they should be collected, and the amount that makes a good sample can vary from mine to mine. The success of this task is so critical that it’s actually the most important part of examining a mine. Ten samples taken correctly are worth more than five hundred poorly collected ones, like grab samples, as a large number of bad samples will definitely lead to completely incorrect conclusions. With good sampling and a solid assay plan, the evaluation of a mine is mostly completed. It should be a strict rule during purchase examinations that every sample must be taken under the personal Page 5 supervision of the examining engineer or their trusted assistants. Not only does this prevent fraud, but the average worker won’t do the job properly without constant supervision due to not understanding the importance of the issues at stake. Sampling is tough, unpleasant manual labor. It takes a lot of dedication to collect enough samples and to do it thoroughly. No engineer ever finishes this task and thinks they have taken too many samples; most wish they had taken even more.
The accuracy of sampling as a method of determining the value of standing ore is a factor of the number of samples taken. The average, for example, of separate samples from each square inch would be more accurate than those from each alternate square inch. However, the accumulated knowledge and experience as to the distribution of metals through ore has determined approximately the manner of taking such samples, and the least number which will still by the law of averages secure a degree of accuracy commensurate with the other factors of estimation.
The accuracy of sampling as a way to determine the value of standing ore depends on how many samples are taken. For instance, taking the average of separate samples from each square inch would be more precise than sampling every other square inch. However, the accumulated knowledge and experience regarding the distribution of metals in ore have established an approximate method for taking these samples, along with the minimum number needed to achieve a level of accuracy consistent with other estimation factors.
As metals are distributed through ore-bodies of fissure origin with most regularity on lines parallel to the strike and dip, an equal portion of ore from every point along cross-sections at right angles to the strike will represent fairly well the average values for a certain distance along the strike either side of these cross-sections. In massive deposits, sample sections are taken in all directions. The intervals at which sample sections must be cut is obviously dependent upon the general character of the deposit. If the values are well distributed, a longer interval may be employed than in one subject to marked fluctuations. As a general rule, five feet is the distance most accepted. This, in cases of regular distribution of values, may be stretched to ten feet, or in reverse may be diminished to two or three feet.
As metals are found in ore bodies formed by fissures, they are usually distributed in a consistent way along lines that run parallel to the strike and dip. A representative sample of ore taken from every point along cross-sections that are perpendicular to the strike will generally reflect the average values for a certain distance along the strike on either side of these cross-sections. In larger deposits, sample sections are collected in all directions. The distance between these sample sections naturally depends on the overall nature of the deposit. If the values are evenly distributed, a larger interval can be used than in cases where there are significant fluctuations. Generally, a five-foot distance is the most common. If the values are regularly distributed, this interval can be extended to ten feet, or if there are issues, it may be reduced to two or three feet.
The width of ore which may be included for one sample is dependent not only upon the width of the deposit, but also upon its character. Where the ore is wider than the necessary stoping width, the sample should be regulated so as to show the Page 6 possible locus of values. The metal contents may be, and often are, particularly in deposits of the impregnation or replacement type, greater along some streak in the ore-body, and this difference may be such as to make it desirable to stope only a portion of the total thickness. For deposits narrower than the necessary stoping width the full breadth of ore should be included in one sample, because usually the whole of the deposit will require to be broken.
The width of ore that can be included in a sample depends not just on the width of the deposit, but also on its nature. When the ore is wider than the required stoping width, the sample should be adjusted to reflect the Page 6 possible range of values. The metal content can be, and frequently is, particularly in impregnated or replacement-type deposits, higher in certain areas of the ore body, and this variation may require only a part of the total thickness to be stoped. For deposits that are narrower than the necessary stoping width, the entire width of the ore should be included in one sample, as typically, the whole deposit will need to be mined.
In order that a payable section may not possibly be diluted with material unnecessary to mine, if the deposit is over four feet and under eight feet, the distance across the vein or lode is usually divided into two samples. If still wider, each is confined to a span of about four feet, not only for the reason given above, but because the more numerous the samples, the greater the accuracy. Thus, in a deposit twenty feet wide it may be taken as a good guide that a test section across the ore-body should be divided into five parts.
To ensure that a payable section isn't mixed with unnecessary material, if the deposit is over four feet but under eight feet, the width of the vein or lode is typically divided into two samples. If it's wider than that, each sample is limited to about four feet, not just for the previously mentioned reason, but because more samples lead to greater accuracy. Therefore, in a deposit that's twenty feet wide, it’s a good guideline to divide the test section across the ore body into five parts.
As to the physical details of sample taking, every engineer has his own methods and safeguards against fraud and error. In a large organization of which the writer had for some years the direction, and where sampling of mines was constantly in progress on an extensive scale, not only in contemplation of purchase, but where it was also systematically conducted in operating mines for working data, he adopted the above general lines and required the following details.
As for the physical aspects of collecting samples, every engineer has their own techniques and precautions against fraud and mistakes. In a large organization that the author managed for several years, where mining sampling was constantly happening on a large scale—not just for potential purchases but also systematically carried out in operating mines for production data—he followed these general guidelines and required the following specifics.
A fresh face of ore is first broken and then a trench cut about five inches wide and two inches deep. This trench is cut with a hammer and moil, or, where compressed air is available and the rock hard, a small air-drill of the hammer type is used. The spoil from the trench forms the sample, and it is broken down upon a large canvas cloth. Afterwards it is crushed so that all pieces will pass a half-inch screen, mixed and quartered, thus reducing the weight to half. Whether it is again crushed and quartered depends upon what the conditions are as to assaying. If convenient to assay office, as on a going mine, the whole of the crushing and quartering work can be done at that office, where there are usually suitable mechanical appliances. If the samples Page 7 must be taken a long distance, the bulk for transport can be reduced by finer breaking and repeated quartering, until there remain only a few ounces.
A fresh piece of ore is first broken apart, and then a trench about five inches wide and two inches deep is cut. This trench is cut using a hammer and chisel, or, if compressed air is available and the rock is hard, a small air drill is used. The waste material from the trench forms the sample, which is spread out on a large canvas cloth. Next, it is crushed so that all pieces can fit through a half-inch screen, mixed, and quartered, reducing the total weight by half. Whether it is crushed and quartered again depends on the conditions for assaying. If it’s convenient to the assaying office, like at an active mine, all of the crushing and quartering can be done there, where they usually have appropriate mechanical equipment. If the samples Page 7 need to be transported over a long distance, the bulk can be reduced by finer breaking and repeated quartering until only a few ounces remain.
Precautions against Fraud.—Much has been written about the precautions to be taken against fraud in cases of valuations for purchase. The best safeguards are an alert eye and a strong right arm. However, certain small details help. A large leather bag, arranged to lock after the order of a mail sack, into which samples can be put underground and which is never unfastened except by responsible men, not only aids security but relieves the mind. A few samples of country rock form a good check, and notes as to the probable value of the ore, from inspection when sampling, are useful. A great help in examination is to have the assays or analyses done coincidentally with the sampling. A doubt can then always be settled by resampling at once, and much knowledge can be gained which may relieve so exhaustive a program as might be necessary were results not known until after leaving the mine.
Precautions against Fraud.—A lot has been said about the precautions needed to prevent fraud when valuing for purchase. The best protections are being observant and strong. However, some small details can help. A large leather bag that locks like a mail sack, which holds samples underground and is only opened by authorized personnel, not only enhances security but also puts the mind at ease. Having a few samples of local rock as a reference is useful, and taking notes on the estimated value of the ore during the sampling process is beneficial. It's very helpful to have the assays or analyses done at the same time as the sampling. If there's any uncertainty, resampling can be done immediately, and a lot of knowledge can be gained, which can simplify what might otherwise be a complicated process if results aren't known until after leaving the mine.
Assay of Samples.—Two assays, or as the case may be, analyses, are usually made of every sample and their average taken. In the case of erratic differences a third determination is necessary.
Sample Testing.—Two tests, or analyses, are usually conducted for each sample, and the average is calculated. If there are inconsistent differences, a third test is required.
Assay Plans.—An assay plan is a plan of the workings, with the location, assay value, and width of the sample entered upon it. In a mine with a narrow vein or ore-body, a longitudinal section is sufficient base for such entries, but with a greater width than one sample span it is desirable to make preliminary plans of separate levels, winzes, etc., and to average the value of the whole payable widths on such plans before entry upon a longitudinal section. Such a longitudinal section will, through the indicated distribution of values, show the shape of the ore-body—a step necessary in estimating quantities and of the most fundamental importance in estimating the probabilities of ore extension beyond the range of the openings. The final assay plan should show the average value of the several blocks of ore, and it is from these averages that estimates of quantities must be made up.
Assay Plans.—An assay plan is a detailed outline of the mining operations, highlighting the location, assay value, and width of the samples recorded on it. In a mine with a narrow vein or ore body, a longitudinal section is adequate for these entries; however, if the width exceeds one sample span, it’s better to create preliminary plans of separate levels, winzes, etc., and to calculate the average value of all the payable widths on these plans before recording them on a longitudinal section. This longitudinal section will illustrate the distribution of values, revealing the shape of the ore body—an essential step for estimating quantities and crucial in assessing the likelihood of ore extending beyond the current excavations. The final assay plan should display the average value of the various blocks of ore, and these averages will serve as the basis for quantity estimates.
Page 8 Calculations of Averages.—The first step in arriving at average values is to reduce erratic high assays to the general tenor of other adjacent samples. This point has been disputed at some length, more often by promoters than by engineers, but the custom is very generally and rightly adopted. Erratically high samples may indicate presence of undue metal in the assay attributable to unconscious salting, for if the value be confined to a few large particles they may find their way through all the quartering into the assay. Or the sample may actually indicate rich spots of ore; but in any event experience teaches that no dependence can be put upon regular recurrence of such abnormally rich spots. As will be discussed under percentage of error in sampling, samples usually indicate higher than the true value, even where erratic assays have been eliminated. There are cases of profitable mines where the values were all in spots, and an assay plan would show 80% of the assays nil, yet these pockets were so rich as to give value to the whole. Pocket mines, as stated before, are beyond valuation by sampling, and aside from the previous yield recourse must be had to actual treatment runs on every block of ore separately.
Page 8 Calculating Averages.—The first step in determining average values is to adjust unusually high assay results to match the general quality of nearby samples. This practice has been debated quite a bit, often more by promoters than by engineers, but it is widely accepted and justified. Unusually high samples might indicate the presence of excess metal in the assay due to unintentional contamination, because if the value comes from just a few large particles, they can skew the assay results during the quartering process. Alternatively, the sample may indeed reflect rich ore deposits; however, experience shows that we cannot rely on the regular occurrence of these unusually rich spots. As will be discussed in the section on sampling error percentage, samples generally report values higher than the true value, even after removing erratic assays. There are profitable mines where values are concentrated in specific spots, and an assay plan could show 80% of the assays nil, yet these pockets were so rich that they contributed significant value overall. As mentioned earlier, pocket mines cannot be accurately valued through sampling, and in addition to the previous yields, we must carry out actual treatment runs on each block of ore individually.
After reduction of erratic assays, a preliminary study of the runs of value or shapes of the ore-bodies is necessary before any calculation of averages. A preliminary delineation of the boundaries of the payable areas on the assay plan will indicate the sections of the mine which are unpayable, and from which therefore samples can be rightly excluded in arriving at an average of the payable ore (Fig. 1). In a general way, only the ore which must be mined need be included in averaging.
After correcting the inconsistent test results, it's important to conduct a preliminary study of the valuable runs or shapes of the ore bodies before calculating averages. A preliminary outline of the boundaries of the profitable areas on the assay plan will show which sections of the mine are not profitable, and therefore, samples from these sections can be accurately excluded when determining the average of the payable ore (Fig. 1). Generally, only the ore that needs to be mined should be included in the average.
The calculation of the average assay value of standing ore from samples is one which seems to require some statement of elementals. Although it may seem primitive, it can do no harm to recall that if a dump of two tons of ore assaying twenty ounces per ton be added to a dump of five tons averaging one ounce per ton, the result has not an average assay of twenty-one ounces divided by the number of dumps. Likewise one sample over a width of two feet, assaying twenty ounces per ton, if averaged with another sample over a width of five feet, assaying Page 9 one ounce, is no more twenty-one ounces divided by two samples than in the case of the two dumps. If common sense were not sufficient demonstration of this, it can be shown algebraically. Were samples equidistant from each other, and were they of equal width, the average value would be the simple arithmetical mean of the assays. But this is seldom the case. The number of instances, not only in practice but also in technical literature, where the fundamental distinction between an arithmetical and a geometrical mean is lost sight of is amazing.
The calculation of the average assay value of standing ore from samples seems to require some explanation of the basics. Even though it might seem basic, it’s worth noting that if you mix a dump of two tons of ore that assays twenty ounces per ton with a dump of five tons that averages one ounce per ton, the result does not have an average assay of twenty-one ounces divided by the number of dumps. Similarly, one sample over a width of two feet that assays twenty ounces per ton, when averaged with another sample over a width of five feet that assays Page 9 one ounce, does not equate to twenty-one ounces divided by two samples, just like the previous example with the dumps. If common sense wasn't enough to prove this, it can be demonstrated algebraically. If the samples were equally spaced from each other and of equal width, the average value would simply be the arithmetic mean of the assays. However, this is rarely the case. The number of situations, not only in practice but also in technical writing, where the basic difference between an arithmetic and a geometric mean is overlooked is incredible.
To arrive at the average value of samples, it is necessary, in effect, to reduce them to the actual quantity of the metal and volume of ore represented by each. The method of calculation therefore is one which gives every sample an importance depending upon the metal content of the volume of ore it represents.
To find the average value of samples, you need to convert them to the actual amount of metal and volume of ore each one represents. The calculation method essentially assigns each sample a significance based on the metal content of the ore volume it reflects.
The volume of ore appertaining to any given sample can be considered as a prismoid, the dimensions of which may be stated as follows:—
The amount of ore related to any specific sample can be viewed as a prismoid, the dimensions of which can be described as follows:—
W | = | Width in feet of ore sampled. | |
L | = | Length in feet of ore represented by the sample. | |
D | = | Depth into the block to which values are assumed to penetrate. | |
We may also let:— | |||
C | = | The number of cubic feet per ton of ore. | |
V | = | Assay value of the sample. | |
Then | WLD/C | = | tonnage of the prismoid.[*] |
V WLD/C | = | total metal contents. |
[Footnote *: Strictly, the prismoidal formula should be used, but it complicates the study unduly, and for practical purposes the above may be taken as the volume.]
[Footnote *: Technically, the prismoidal formula should be applied, but it makes the study overly complicated, and for practical reasons, the above can be considered as the volume.]
The average value of a number of samples is the total metal contents of their respective prismoids, divided by the total tonnage of these prismoids. If we let W, W1, V, V1 etc., represent different samples, we have:—
The average value of several samples is the total metal content of their respective prismoids, divided by the total tonnage of these prismoids. If we let W, W1, V, V1, etc., represent different samples, we have:—
V(WLD/C) + V1(W1 L1 D1/C) + V2(W2 L2 D2/C) | = average value. |
WLD/C + W1L1D1/C + W2L2D2/C Page 10 |
This may be reduced to:—
This can be simplified to:—
(VWLD) + (V1 W1 L1 D1) + (V2 W2 L2 D2,), etc. |
(WLD) + (W1L1D1) + (W2L2D2), etc. |
As a matter of fact, samples actually represent the value of the outer shell of the block of ore only, and the continuity of the same values through the block is a geological assumption. From the outer shell, all the values can be taken to penetrate equal distances into the block, and therefore D, D1, D2 may be considered as equal and the equation becomes:—
As a matter of fact, samples only represent the value of the outer surface of the ore block, and the idea that these values continue throughout the block is a geological assumption. From the outer surface, all values can be assumed to extend equal distances into the block, and therefore D, D1, D2 can be considered equal, making the equation:—
(VWL) + (V1W1L1) + (V2W2L2), etc. |
(WL) + (W1L1) + (W2L2), etc. |
The length of the prismoid base L for any given sample will be a distance equal to one-half the sum of the distances to the two adjacent samples. As a matter of practice, samples are usually taken at regular intervals, and the lengths L, L1, L2 becoming thus equal can in such case be eliminated, and the equation becomes:—
The length of the prismoid base L for any given sample will be half the sum of the distances to the two adjacent samples. In practice, samples are usually taken at regular intervals, and the lengths L, L1, L2 can then be considered equal and eliminated from the equation, which simplifies to:—
(VW) + (V1W1) + (V2W2), etc. |
W + W1 + W2, etc. |
The name "assay foot" or "foot value" has been given to the relation VW, that is, the assay value multiplied by the width sampled.[*] It is by this method that all samples must be averaged. The same relation obviously can be evolved by using an inch instead of a foot, and in narrow veins the assay inch is generally used.
The term "assay foot" or "foot value" refers to the relationship VW, which is the assay value multiplied by the width sampled.[*] This is the method by which all samples should be averaged. The same relationship can clearly be created by using an inch instead of a foot, and in narrow veins, the assay inch is typically used.
[Footnote *: An error will be found in this method unless the two end samples be halved, but in a long run of samples this may be disregarded.]
[Footnote *: There will be an error in this method unless the two end samples are halved, but in a long series of samples, this can be ignored.]
Where the payable cross-section is divided into more than one sample, the different samples in the section must be averaged by the above formula, before being combined with the adjacent Page 11 section. Where the width sampled is narrower than the necessary stoping width, and where the waste cannot be broken separately, the sample value must be diluted to a stoping width. To dilute narrow samples to a stoping width, a blank value over the extra width which it is necessary to include must be averaged with the sample from the ore on the above formula. Cases arise where, although a certain width of waste must be broken with the ore, it subsequently can be partially sorted out. Practically nothing but experience on the deposit itself will determine how far this will restore the value of the ore to the average of the payable seam. In any event, no sorting can eliminate all such waste; and it is necessary to calculate the value on the breaking width, and then deduct from the gross tonnage to be broken a percentage from sorting. There is always an allowance to be made in sorting for a loss of good ore with the discards.
Where the payable cross-section is divided into multiple samples, the different samples in the section must be averaged using the formula above, before being combined with the adjacent Page 11 section. If the width sampled is narrower than the required stoping width, and the waste cannot be broken separately, the sample value must be diluted to match the stoping width. To dilute narrow samples to a stoping width, a blank value for the additional width that needs to be included must be averaged with the sample from the ore using the formula above. There are situations where, although a certain width of waste must be broken along with the ore, it can later be partially sorted out. Ultimately, only experience with the deposit itself will determine how much this sorting can restore the value of the ore to the average of the payable seam. In any case, sorting cannot completely eliminate all waste; therefore, it's necessary to calculate the value based on the breaking width and then subtract a percentage from sorting from the total tonnage to be broken. There is always a need to account for the loss of good ore among the discards during sorting.
Percentage of Error in Estimates from Sampling.—It must be remembered that the whole theory of estimation by sampling is founded upon certain assumptions as to evenness of continuity and transition in value and volume. It is but a basis for an estimate, and an estimate is not a statement of fact. It cannot therefore be too forcibly repeated that an estimate is inherently but an approximation, take what care one may in its founding. While it is possible to refine mathematical calculation of averages to almost any nicety, beyond certain essentials it adds nothing to accuracy and is often misleading.
Percentage of Error in Estimates from Sampling.—It’s important to remember that the entire concept of estimation through sampling relies on specific assumptions about the smoothness of continuity and changes in value and volume. It serves merely as a foundation for an estimate, and an estimate is not a statement of fact. Therefore, it’s crucial to emphasize that an estimate is fundamentally just an approximation, no matter how careful one is in creating it. While it’s possible to refine mathematical calculations of averages to a high degree of precision, going beyond certain basics doesn’t improve accuracy and can often lead to confusion.
It is desirable to consider where errors are most likely to creep in, assuming that all fundamental data are both accurately taken and considered. Sampling of ore in situ in general has a tendency to give higher average value than the actual reduction of the ore will show. On three West Australian gold mines, in records covering a period of over two years, where sampling was most exhaustive as a daily régime of the mines, the values indicated by sampling were 12% higher than the mill yield plus the contents of the residues. On the Witwatersrand gold mines, the actual extractable value is generally considered to be about 78 to 80% of the average shown by sampling, while the mill extractions are on average about 90 to 92% of the head value Page 12 coming to the mill. In other words, there is a constant discrepancy of about 10 to 12% between the estimated value as indicated by mine samples, and the actual value as shown by yield plus the residues. At Broken Hill, on three lead mines, the yield is about 12% less than sampling would indicate. This constancy of error in one direction has not been so generally acknowledged as would be desirable, and it must be allowed for in calculating final results. The causes of the exaggeration seem to be:—
It’s important to identify where errors are most likely to occur, assuming that all fundamental data is accurately collected and evaluated. Sampling ore in situ tends to show higher average values than the actual ore reduction will reveal. In three gold mines in Western Australia, records spanning over two years showed that where sampling was comprehensive as part of daily operations, the values indicated by sampling were 12% higher than the mill yield plus the contents of the residues. On the Witwatersrand gold mines, the actual extractable value is generally believed to be about 78 to 80% of the average shown by sampling, while the mill extractions are typically about 90 to 92% of the head value Page 12 coming to the mill. In other words, there’s a consistent discrepancy of about 10 to 12% between the estimated value from mine samples and the actual value represented by yield plus the residues. At Broken Hill, three lead mines show that the yield is about 12% less than what sampling would suggest. This consistent error in one direction hasn’t been as widely recognized as it should be, and it needs to be accounted for when calculating final results. The reasons for this overestimation seem to be:—
First, inability to stope a mine to such fine limitations of width, or exclusion of unpayable patches, as would appear practicable when sampling, that is by the inclusion when mining of a certain amount of barren rock. Even in deposits of about normal stoping width, it is impossible to prevent the breaking of a certain amount of waste, even if the ore occurrence is regularly confined by walls.
First, it's not possible to limit mining to such narrow widths or to exclude unprofitable patches as it seems feasible during sampling, which means that when mining, some amount of worthless rock has to be included. Even in deposits with an average stoping width, you can't completely avoid extracting some waste, even if the ore is typically contained by walls.
If the mine be of the impregnation type, such as those at Goldfield, or Kalgoorlie, with values like plums in a pudding, and the stopes themselves directed more by assays than by any physical differences in the ore, the discrepancy becomes very much increased. In mines where the range of values is narrower than the normal stoping width, some wall rock must be broken. Although it is customary to allow for this in calculating the average value from samples, the allowance seldom seems enough. In mines where the ore is broken on to the top of stopes filled with waste, there is some loss underground through mixture with the filling.
If the mine is of the impregnation type, like those in Goldfield or Kalgoorlie, where values are scattered throughout like plums in a pudding, and the stopes are primarily guided by assays rather than any physical differences in the ore, the discrepancy becomes significantly larger. In mines where the range of values is narrower than the usual stoping width, some wall rock has to be removed. While it's common to account for this when calculating the average value from samples, the allowance often doesn't seem sufficient. In mines where the ore is dumped onto stopes filled with waste, there is some loss underground due to mixing with the fill.
Second, the metal content of ores, especially when in the form of sulphides, is usually more friable than the matrix, and in actual breaking of samples an undue proportion of friable material usually creeps in. This is true more in lead, copper, and zinc, than in gold ores. On several gold mines, however, tests on accumulated samples for their sulphide percentage showed a distinctly greater ratio than the tenor of the ore itself in the mill. As the gold is usually associated with the sulphides, the samples showed higher values than the mill.
Second, the metal content in ores, particularly when it's in the form of sulfides, is generally more brittle than the surrounding material. When samples are broken down, a disproportionate amount of this brittle material often gets mixed in. This is particularly true for lead, copper, and zinc ores, compared to gold ores. However, at several gold mines, tests on collected samples revealed a noticeably higher sulfide percentage than what was processed in the mill. Since gold is typically found alongside sulfides, the samples displayed higher values than the mill did.
In general, some considerable factor of safety must be allowed after arriving at calculated average of samples,—how much it is difficult to say, but, in any event, not less than 10%.
In general, a significant factor of safety needs to be included after calculating the average from samples—it's hard to determine exactly how much, but it should be at least 10%.
Page 13 CHAPTER II.
Mine Valuation (Continued).
Asset Valuation (Continued).
CALCULATION OF QUANTITIES OF ORE, AND CLASSIFICATION OF ORE IN SIGHT. |
As mines are opened by levels, rises, etc., through the ore, an extension of these workings has the effect of dividing it into "blocks." The obvious procedure in determining tonnages is to calculate the volume and value of each block separately. Under the law of averages, the multiplicity of these blocks tends in proportion to their number to compensate the percentage of error which might arise in the sampling or estimating of any particular one. The shapes of these blocks, on longitudinal section, are often not regular geometrical figures. As a matter of practice, however, they can be subdivided into such figures that the total will approximate the whole with sufficient closeness for calculations of their areas.
As mines are expanded through levels, rises, etc., in the ore, extending these operations effectively divides it into "blocks." The standard approach for figuring out tonnages is to calculate the volume and value of each block individually. Following the law of averages, having multiple blocks tends to balance out any potential errors in sampling or estimating any specific one. The shapes of these blocks, when viewed in cross-section, are often not regular geometric figures. In practice, though, they can be broken down into such shapes that the total will closely approximate the whole for area calculations.
The average width of the ore in any particular block is the arithmetical mean of the width of the sample sections in it,[*] if the samples be an equal distance apart. If they are not equidistant, the average width is the sum of the areas between samples, divided by the total length sampled. The cubic foot contents of a particular block is obviously the width multiplied by the area of its longitudinal section.
The average width of the ore in any specific block is the arithmetic mean of the widths of the sample sections within it,[*] assuming the samples are spaced equally. If they aren't evenly spaced, the average width is the total area between the samples divided by the overall length sampled. The cubic foot content of a specific block is clearly the width multiplied by the area of its longitudinal section.
[Footnote *: This is not strictly true unless the sum of the widths of the two end-sections be divided by two and the result incorporated in calculating the means. In a long series that error is of little importance.]
[Footnote *: This isn't completely accurate unless you divide the total width of the two end sections by two and include that in your average calculations. In a long series, that mistake isn't very significant.]
The ratio of cubic feet to tons depends on the specific gravity of the ore, its porosity, and moisture. The variability of ores throughout the mine in all these particulars renders any method of calculation simply an approximation in the end. The factors which must remain unknown necessarily lead the engineer to the Page 14 provision of a margin of safety, which makes mathematical refinement and algebraic formulæ ridiculous.
The ratio of cubic feet to tons varies based on the specific gravity of the ore, its porosity, and moisture content. Because ores in the mine differ in all these respects, any calculation is ultimately just an estimate. The unknown factors require the engineer to provide a safety margin, which makes precise mathematical calculations and formulas seem pointless.
There are in general three methods of determination of the specific volume of ores:—
There are generally three methods for determining the specific volume of ores:—
First, by finding the true specific gravity of a sufficient number of representative specimens; this, however, would not account for the larger voids in the ore-body and in any event, to be anything like accurate, would be as expensive as sampling and is therefore of little more than academic interest.
First, by determining the actual specific gravity of a sufficient number of representative samples; however, this wouldn’t explain the larger voids in the ore body and, in any case, to be anything close to accurate, it would be as costly as sampling and is, therefore, of little more than academic interest.
Second, by determining the weight of quantities broken from measured spaces. This also would require several tests from different portions of the mine, and, in examinations, is usually inconvenient and difficult. Yet it is necessary in cases of unusual materials, such as leached gossans, and it is desirable to have it done sooner or later in going mines, as a check.
Second, by figuring out the weight of amounts taken from measured areas. This would also need multiple tests from different parts of the mine, and during inspections, it tends to be inconvenient and challenging. However, it's important in cases of unusual materials, like leached gossans, and it's best to have it done sooner or later in operating mines as a verification.
Third, by an approximation based upon a calculation from the specific gravities of the predominant minerals in the ore. Ores are a mixture of many minerals; the proportions vary through the same ore-body. Despite this, a few partial analyses, which are usually available from assays of samples and metallurgical tests, and a general inspection as to the compactness of the ore, give a fairly reliable basis for approximation, especially if a reasonable discount be allowed for safety. In such discount must be reflected regard for the porosity of the ore, and the margin of safety necessary may vary from 10 to 25%. If the ore is of unusual character, as in leached deposits, as said before, resort must be had to the second method.
Third, by estimating based on calculations from the specific gravities of the main minerals in the ore. Ores consist of a mix of many minerals, and the proportions can vary throughout the same ore body. Still, a few partial analyses—usually obtained from sample assays and metallurgical tests—and a general assessment of the ore’s compactness provide a pretty reliable basis for estimation, especially if a reasonable safety margin is considered. This safety margin should account for the ore's porosity, and the necessary margin can range from 10% to 25%. If the ore has unique characteristics, like leached deposits, as mentioned earlier, the second method must be used.
The following table of the weights per cubic foot and the number of cubic feet per ton of some of the principal ore-forming minerals and gangue rocks will be useful for approximating the weight of a cubic foot of ore by the third method. Weights are in pounds avoirdupois, and two thousand pounds are reckoned to the ton.
The table below shows the weights per cubic foot and the number of cubic feet per ton for some of the main ore-forming minerals and gangue rocks. This will help you estimate the weight of a cubic foot of ore using the third method. Weights are in pounds avoirdupois, with two thousand pounds equating to a ton.
Weight per Cubic Foot | Number of Cubic Feet per Ton of 2000 lb. Page 15 | |
---|---|---|
Antimony | 417.50 | 4.79 |
Sulphide | 285.00 | 7.01 |
Arsenical Pyrites | 371.87 | 5.37 |
Barium Sulphate | 278.12 | 7.19 |
Calcium: | ||
Fluorite | 198.75 | 10.06 |
Gypsum | 145.62 | 13.73 |
Calcite | 169.37 | 11.80 |
Copper | 552.50 | 3.62 |
Calcopyrite | 262.50 | 7.61 |
Bornite | 321.87 | 6.21 |
Malachite | 247.50 | 8.04 |
Azurite | 237.50 | 8.42 |
Chrysocolla | 132.50 | 15.09 |
Iron (Cast) | 450.00 | 4.44 |
Magnetite | 315.62 | 6.33 |
Hematite | 306.25 | 6.53 |
Limonite | 237.50 | 8.42 |
Pyrite | 312.50 | 6.40 |
Carbonate | 240.62 | 8.31 |
Lead | 710.62 | 2.81 |
Galena | 468.75 | 4.27 |
Carbonate | 406.87 | 4.81 |
Manganese Oxide | 268.75 | 6.18 |
Rhodonite | 221.25 | 9.04 |
Magnesite | 187.50 | 10.66 |
Dolomite | 178.12 | 11.23 |
Quartz | 165.62 | 12.07 |
Quicksilver | 849.75 | 2.35 |
Cinnabar | 531.25 | 3.76 |
Sulphur | 127.12 | 15.74 |
Tin | 459.00 | 4.35 |
Oxide | 418.75 | 4.77 |
Zinc | 437.50 | 4.57 |
Blende | 253.12 | 7.90 |
Carbonate | 273.12 | 7.32 |
Silicate | 215.62 | 9.28 |
Andesite | 165.62 | 12.07 |
Granite | 162.62 | 12.30 |
Diabase | 181.25 | 11.03 |
Diorite | 171.87 | 11.63 |
Slates | 165.62 | 12.07 |
Sandstones | 162.50 | 12.30 |
Rhyolite | 156.25 | 12.80 |
The specific gravity of any particular mineral has a considerable range, and a medium has been taken. The possible error is inconsequential for the purpose of these calculations.
The specific gravity of any mineral varies significantly, and a standard medium has been used. The potential error is negligible for these calculations.
Page 16 For example, a representative gold ore may contain in the main 96% quartz, and 4% iron pyrite, and the weight of the ore may be deduced as follows:—
Page 16 For example, a typical gold ore might consist of about 96% quartz and 4% iron pyrite, and the weight of the ore can be calculated as follows:—
Quartz, | 96% × | 12.07 | = | 11.58 | |
Iron Pyrite, | 4% × | 6.40 | = | .25 | |
11.83 | cubic feet per ton. |
Most engineers, to compensate porosity, would allow twelve to thirteen cubic feet per ton.
Most engineers, to account for porosity, would allow twelve to thirteen cubic feet per ton.
CLASSIFICATION OF ORE IN SIGHT.
The risk in estimates of the average value of standing ore is dependent largely upon how far values disclosed by sampling are assumed to penetrate beyond the tested face, and this depends upon the geological character of the deposit. From theoretical grounds and experience, it is known that such values will have some extension, and the assumption of any given distance is a calculation of risk. The multiplication of development openings results in an increase of sampling points available and lessens the hazards. The frequency of such openings varies in different portions of every mine, and thus there are inequalities of risk. It is therefore customary in giving estimates of standing ore to classify the ore according to the degree of risk assumed, either by stating the number of sides exposed or by other phrases. Much discussion and ink have been devoted to trying to define what risk may be taken in such matters, that is in reality how far values may be assumed to penetrate into the unbroken ore. Still more has been consumed in attempts to coin terms and make classifications which will indicate what ratio of hazard has been taken in stating quantities and values.
The risk in estimating the average value of standing ore mainly depends on how far the values revealed by sampling are believed to extend beyond the tested area, which is influenced by the geological characteristics of the deposit. Based on theory and experience, it's recognized that these values will have some degree of extension, and assuming a specific distance is a measure of risk. Increasing the number of development openings leads to more sampling points and reduces the risks involved. The frequency of these openings varies across different sections of each mine, resulting in uneven risks. Therefore, when providing estimates of standing ore, it's common to categorize the ore based on the level of risk involved, either by specifying the number of exposed sides or by using other terms. A lot of discussion and writing has focused on defining the acceptable level of risk in these situations, specifically how far values can be expected to reach into the untouched ore. Even more effort has been spent on creating terms and classifications that reflect the level of hazard considered when stating quantities and values.
The old terms "ore in sight" and "profit in sight" have been of late years subject to much malediction on the part of engineers because these expressions have been so badly abused by the charlatans of mining in attempts to cover the flights of their imaginations. A large part of Volume X of the "Institution of Mining and Metallurgy" has been devoted to heaping infamy on Page 17 these terms, yet not only have they preserved their places in professional nomenclature, but nothing has been found to supersede them.
The old phrases "ore in sight" and "profit in sight" have recently faced a lot of criticism from engineers because these terms have been so misused by dishonest people in mining, trying to justify their fantasies. A significant portion of Volume X of the "Institution of Mining and Metallurgy" has focused on discrediting Page 17 these terms, yet they have not only remained in professional language but nothing has emerged to replace them.
Some general term is required in daily practice to cover the whole field of visible ore, and if the phrase "ore in sight" be defined, it will be easier to teach the laymen its proper use than to abolish it. In fact, the substitutes are becoming abused as much as the originals ever were. All convincing expressions will be misused by somebody.
Some general term is needed in everyday practice to encompass the entire area of visible ore, and if we define the phrase "ore in sight," it will be easier to teach non-experts its correct use than to eliminate it. In fact, the alternatives are starting to be misused just as much as the originals ever were. Every convincing term will eventually be misused by someone.
The legitimate direction of reform has been to divide the general term of "ore in sight" into classes, and give them names which will indicate the variable amount of risk of continuity in different parts of the mine. As the frequency of sample points, and consequently the risk of continuity, will depend upon the detail with which the mine is cut into blocks by the development openings, and upon the number of sides of such blocks which are accessible, most classifications of the degree of risk of continuity have been defined in terms of the number of sides exposed in the blocks. Many phrases have been coined to express such classifications; those most currently used are the following:—
The proper way to approach reform has been to break down the broad term "ore in sight" into categories and give them names that reflect the varying levels of risk regarding continuity in different areas of the mine. Since the number of sample points, and therefore the risk of continuity, will depend on how thoroughly the mine is divided into blocks by the development openings, as well as how many sides of these blocks are accessible, most classifications of the risk of continuity have been described in terms of how many sides are exposed in the blocks. Many terms have been created to express these classifications; the ones most commonly used are as follows:—
Positive Ore | Ore exposed on four sides in blocks of a size variously prescribed. | |
Ore Developed | ||
Ore Blocked Out | Ore exposed on three sides within reasonable distance of each other. | |
Probable Ore | Ore exposed on two sides. | |
Ore Developing | ||
Possible Ore | The whole or a part of the ore below the lowest level or beyond the range of vision. | |
Ore Expectant |
No two of these parallel expressions mean quite the same thing; each more or less overlies into another class, and in fact none of them is based upon a logical footing for such a classification. For example, values can be assumed to penetrate some distance from every sampled face, even if it be only ten feet, so that ore exposed on one side will show some "positive" or "developed" ore which, on the lines laid down above, might be Page 18 "probable" or even "possible" ore. Likewise, ore may be "fully developed" or "blocked out" so far as it is necessary for stoping purposes with modern wide intervals between levels, and still be in blocks too large to warrant an assumption of continuity of values to their centers (Fig. 1). As to the third class of "possible" ore, it conveys an impression of tangibility to a nebulous hazard, and should never be used in connection with positive tonnages. This part of the mine's value comes under extension of the deposit a long distance beyond openings, which is a speculation and cannot be defined in absolute tons without exhaustive explanation of the risks attached, in which case any phrase intended to shorten description is likely to be misleading.
No two of these parallel expressions mean exactly the same thing; each overlaps into another category, and actually, none of them is grounded on a logical basis for such a classification. For instance, values can be thought to extend some distance from every sampled surface, even if it's just ten feet, so that ore exposed on one side will show some "positive" or "developed" ore which, based on the guidelines mentioned above, might be Page 18 "probable" or even "possible" ore. Similarly, ore may be "fully developed" or "blocked out" to the extent needed for stopping purposes with modern wide spacing between levels, and still consist of blocks too large to support an assumption of continuity of values to their centers (Fig. 1). Regarding the third class of "possible" ore, it gives a sense of reality to a vague risk, and should never be associated with confirmed tonnages. This part of the mine's value pertains to the extension of the deposit a considerable distance beyond openings, which is speculative and cannot be quantified in absolute tons without a thorough explanation of the associated risks; in such cases, any terms meant to simplify the description are likely to be misleading.
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Fig. 1.—Longitudinal section of a mine, showing classification of the exposed ore. Scale, 400 feet = 1 inch. |
Therefore empirical expressions in terms of development openings cannot be made to cover a geologic factor such as the Page 19 distribution of metals through a rock mass. The only logical basis of ore classification for estimation purposes is one which is founded on the chances of the values penetrating from the surface of the exposures for each particular mine. Ore that may be calculated upon to a certainty is that which, taking into consideration the character of the deposit, can be said to be so sufficiently surrounded by sampled faces that the distance into the mass to which values are assumed to extend is reduced to a minimum risk. Ore so far removed from the sampled face as to leave some doubt, yet affording great reason for expectation of continuity, is "probable" ore. The third class of ore mentioned, which is that depending upon extension of the deposit and in which, as said above, there is great risk, should be treated separately as the speculative value of the mine. Some expressions are desirable for these classifications, and the writer's own preference is for the following, with a definition based upon the controlling factor itself.
Therefore, empirical expressions related to development openings cannot account for geological factors like the Page 19 distribution of metals throughout a rock mass. The only reasonable basis for classifying ore for estimation purposes is one founded on the likelihood of values extending from the surface of the exposures for each specific mine. Ore that can be reliably calculated is the type that, considering the nature of the deposit, is sufficiently surrounded by sampled faces, minimizing the risk of how far the values extend into the mass. Ore that is too far from the sampled face to eliminate doubt but still provides good reason to expect continuity is considered "probable" ore. The third category of ore, which relies on the extension of the deposit, as mentioned, carries significant risk and should be treated separately as the speculative value of the mine. Some expressions are needed for these classifications, and the writer’s preference is for the following, with a definition based on the controlling factor itself.
They are:—
They are:—
Proved Ore | Ore where there is practically no risk of failure of continuity. |
Probable Ore | Ore where there is some risk, yet warrantable justification for assumption of continuity. |
Prospective Ore | Ore which cannot be included in the above classes, nor definitely known or stated in any terms of tonnage. |
What extent of openings, and therefore of sample faces, is required for the ore to be called "proved" varies naturally with the type of deposit,—in fact with each mine. In a general way, a fair rule in gold quartz veins below influence of secondary alteration is that no point in the block shall be over fifty feet from the points sampled. In limestone or andesite replacements, as by gold or lead or copper, the radius must be less. In defined lead and copper lodes, or in large lenticular bodies such as the Tennessee copper mines, the radius may often be considerably greater,—say one hundred feet. In gold deposits of Page 20 such extraordinary regularity of values as the Witwatersrand bankets, it can well be two hundred or two hundred and fifty feet.
The amount of openings, and thus the number of sample faces, needed for the ore to be considered "proved" varies depending on the type of deposit, and really depends on each mine. Generally, a good rule for gold quartz veins that aren't influenced by secondary alterations is that no point in the block should be more than fifty feet from the sampled points. For limestone or andesite replacements, like those with gold, lead, or copper, the radius needs to be smaller. In defined lead and copper lodes, or in large lenticular bodies like the Tennessee copper mines, the radius can often be significantly larger—around one hundred feet. In gold deposits of Page 20 that have such extraordinary consistency in values as the Witwatersrand bankets, it can be as much as two hundred or two hundred and fifty feet.
"Probable ore" should be ore which entails continuity of values through a greater distance than the above, and such distance must depend upon the collateral evidence from the character of the deposit, the position of openings, etc.
"Probable ore" should be ore that shows consistent values over a greater distance than mentioned above, and that distance must rely on supporting evidence from the nature of the deposit, the location of openings, etc.
Ore beyond the range of the "probable" zone is dependent upon the extension of the deposit beyond the realm of development and will be discussed separately.
Ore beyond the "probable" zone depends on the expansion of the deposit beyond the area of development and will be discussed separately.
Although the expression "ore in sight" may be deprecated, owing to its abuse, some general term to cover both "positive" and "probable" ore is desirable; and where a general term is required, it is the intention herein to hold to the phrase "ore in sight" under the limitations specified.
Although the phrase "ore in sight" might be considered outdated due to its misuse, it's still important to have a general term that encompasses both "positive" and "probable" ore. When a general term is needed, this text intends to stick with the phrase "ore in sight" within the specified limits.
Page 21 CHAPTER III.
Mine Valuation (Continued).
Valuing Mines (Continued).
PROSPECTIVE VALUE.[*] EXTENSION IN DEPTH; ORIGIN AND STRUCTURAL CHARACTER OF THE DEPOSIT; SECONDARY ENRICHMENT; DEVELOPMENT IN NEIGHBORING MINES; DEPTH OF EXHAUSTION. |
[Footnote *: The term "extension in depth" is preferred by many to the phrase "prospective value." The former is not entirely satisfactory, as it has a more specific than general application. It is, however, a current miner's phrase, and is more expressive. In this discussion "extension in depth" is used synonymously, and it may be taken to include not alone the downward prolongation of the ore below workings, but also the occasional cases of lateral extension beyond the range of development work. The commonest instance is continuance below the bottom level. In any event, to the majority of cases of different extension the same reasoning applies.]
[Footnote *: Many people prefer the term "extension in depth" over "prospective value." The former isn't entirely perfect as it has a more specific application rather than a general one. However, it's a term commonly used by miners and is more descriptive. In this discussion, "extension in depth" is used interchangeably, and it can be understood to include not only the downward continuation of ore below current work but also the occasional cases of lateral extension beyond the area being developed. The most common instance is the continuation below the lowest level. In any case, the same reasoning applies to most cases of different extensions.]
It is a knotty problem to value the extension of a deposit beyond a short distance from the last opening. A short distance beyond it is "proved ore," and for a further short distance is "probable ore." Mines are very seldom priced at a sum so moderate as that represented by the profit to be won from the ore in sight, and what value should be assigned to this unknown portion of the deposit admits of no certainty. No engineer can approach the prospective value of a mine with optimism, yet the mining industry would be non-existent to-day were it approached with pessimism. Any value assessed must be a matter of judgment, and this judgment based on geological evidence. Geology is not a mathematical science, and to attach a money equivalence to forecasts based on such evidence is the most difficult task set for the mining engineer. It is here that his view of geology must differ from that of his financially more irresponsible brother in the science. The geologist, contributing to human knowledge in general, finds his most valuable field in the examination of mines largely exhausted. The engineer's most valuable Page 22 work arises from his ability to anticipate in the youth of the mine the symptoms of its old age. The work of our geologic friends is, however, the very foundation on which we lay our forecasts.
It’s a complicated issue to determine the value of a deposit that extends just a bit beyond the last opening. Just beyond that point, it’s considered "proved ore," and for a little further, it’s deemed "probable ore." Mines are rarely valued at a price as low as the profit from the visible ore, and there’s no clear way to assign value to the unknown part of the deposit. No engineer can look at a mine’s potential value with too much optimism, but the mining industry wouldn’t exist today if it were approached with pessimism. Any value assigned must rely on judgment, which should be based on geological evidence. Geology isn’t a mathematical science, and putting a monetary value on forecasts derived from such evidence is one of the most challenging tasks for the mining engineer. This is where his perspective on geology differs from that of his less financially accountable colleagues in the field. The geologist, who adds to general human knowledge, finds their best work in studying mines that are mostly depleted. The engineer’s most valuable work comes from their ability to recognize the signs of a mine’s decline while it’s still in its early stages. However, the work of our geological colleagues is the very foundation upon which we build our forecasts.
Geologists have, as the result of long observation, propounded for us certain hypotheses which, while still hypotheses, have proved to account so widely for our underground experience that no engineer can afford to lose sight of them. Although there is a lack of safety in fixed theories as to ore deposition, and although such conclusions cannot be translated into feet and metal value, they are nevertheless useful weights on the scale where probabilities are to be weighed.
Geologists have, after long observation, put forward certain hypotheses that, while still just hypotheses, have shown to explain our underground experiences so well that no engineer can ignore them. Although there are risks in having fixed theories about where ore is found, and even though these conclusions can't be converted into exact measurements or metal value, they still serve as valuable factors when weighing probabilities.
A method in vogue with many engineers is, where the bottom level is good, to assume the value of the extension in depth as a sum proportioned to the profit in sight, and thus evade the use of geological evidence. The addition of various percentages to the profit in sight has been used by engineers, and proposed in technical publications, as varying from 25 to 50%. That is, they roughly assess the extension in depth to be worth one-fifth to one-third of the whole value of an equipped mine. While experience may have sometimes demonstrated this to be a practical method, it certainly has little foundation in either science or logic, and the writer's experience is that such estimates are untrue in practice. The quantity of ore which may be in sight is largely the result of managerial policy. A small mill on a large mine, under rapid development, will result in extensive ore-reserves, while a large mill eating away rapidly on the same mine under the same scale of development would leave small reserves. On the above scheme of valuation the extension in depth would be worth very different sums, even when the deepest level might be at the same horizon in both cases. Moreover, no mine starts at the surface with a large amount of ore in sight. Yet as a general rule this is the period when its extension is most valuable, for when the deposit is exhausted to 2000 feet, it is not likely to have such extension in depth as when opened one hundred feet, no matter what the ore-reserves may be. Further, such bases of valuation fail to take into account Page 23 the widely varying geologic character of different mines, and they disregard any collateral evidence either of continuity from neighboring development, or from experience in the district. Logically, the prospective value can be simply a factor of how far the ore in the individual mine may be expected to extend, and not a factor of the remnant of ore that may still be unworked above the lowest level.
A method popular among many engineers is to assume the value of the extension in depth as a sum related to the visible profit, when the bottom level is good, thus avoiding the use of geological evidence. Engineers have added various percentages to the visible profit, proposing values that range from 25% to 50%. Essentially, they estimate the extension in depth to be worth about one-fifth to one-third of the total value of a fully equipped mine. While experience may sometimes show this method to be practical, it lacks solid grounding in science or logic, and in my experience, such estimates are often inaccurate. The quantity of ore that is visible is largely shaped by management decisions. A small mill on a vast mine undergoing rapid development will result in substantial ore reserves, whereas a large mill rapidly consuming ore on the same mine, under similar developmental conditions, would yield smaller reserves. According to this valuation method, the extension in depth would hold very different values, even if the deepest point were at the same level in both cases. Additionally, no mine starts from the surface with a large amount of visible ore. Generally, this is when its extension is most valuable, since when a deposit is depleted to 2000 feet, it’s unlikely to have the same depth extension as when it was opened to a hundred feet, regardless of the ore reserves. Furthermore, this valuation approach fails to consider the vastly varying geological characteristics of different mines, and it overlooks any collateral evidence from neighboring developments or experiences in the area. Logically, the expected value should simply depend on how far the ore in an individual mine is anticipated to extend, rather than the amount of unworked ore still above the lowest level.
An estimation of the chances of this extension should be based solely on the local factors which bear on such extension, and these are almost wholly dependent upon the character of the deposit. These various geological factors from a mining engineer's point of view are:—
An estimation of the chances of this extension should be based solely on the local factors that influence such extension, and these are mainly dependent on the characteristics of the deposit. From a mining engineer's perspective, these various geological factors are:—
- The origin and structural character of the ore-deposit.
- The position of openings in relation to secondary alteration.
- The size of the deposit.
- The depth to which the mine has already been exhausted.
- The general experience of the district for continuity and the development of adjoining mines.
The Origin and Structural Character of the Deposit.—In a general way, the ore-deposits of the order under discussion originate primarily through the deposition of metals from gases or solutions circulating along avenues in the earth's crust.[*] The original source of metals is a matter of great disagreement, and does not much concern the miner. To him, however, the origin and character of the avenue of circulation, the enclosing rock, the influence of the rocks on the solution, and of the solutions on the rocks, have a great bearing on the probable continuity of the volume and value of the ore.
The Origin and Structural Character of the Deposit.—Generally speaking, the ore deposits we’re discussing primarily form from the deposition of metals from gases or solutions moving through channels in the earth's crust.[*] There is significant disagreement about the original source of these metals, which doesn't concern the miner much. However, for the miner, the origin and characteristics of the circulation channel, the surrounding rock, and how these rocks affect the solution, as well as how the solutions impact the rocks, greatly influence the likely continuity and value of the ore.
[Footnote *: The class of magmatic segregations is omitted, as not being of sufficiently frequent occurrence in payable mines to warrant troubling with it here.]
[Footnote *: The category of magmatic segregations is left out, as they don’t occur often enough in profitable mines to merit discussing it here.]
All ore-deposits vary in value and, in the miner's view, only those portions above the pay limit are ore-bodies, or ore-shoots. The localization of values into such pay areas in an ore-deposit are apparently influenced by:
All ore deposits vary in value, and from the miner's perspective, only the parts above the pay limit are considered ore bodies or ore shoots. The distribution of value within these pay areas in an ore deposit seems to be influenced by:
- The distribution of the open spaces created by structural movement, fissuring, or folding as at Bendigo. Page 24
- The intersection of other fractures which, by mingling of solutions from different sources, provided precipitating conditions, as shown by enrichments at cross-veins.
- The influence of the enclosing rocks by:—
- Their solubility, and therefore susceptibility to replacement.
- Their influence as a precipitating agent on solutions.
- Their influence as a source of metal itself.
- Their texture, in its influence on the character of the fracture. In homogeneous rocks the tendency is to open clean-cut fissures; in friable rocks, zones of brecciation; in slates or schistose rocks, linked lenticular open spaces;—these influences exhibiting themselves in miner's terms respectively in "well-defined fissure veins," "lodes," and "lenses."
- The physical character of the rock mass and the dynamic forces brought to bear upon it. This is a difficult study into the physics of stress in cases of fracturing, but its local application has not been without results of an important order.
- Secondary alteration near the surface, more fully discussed later.
It is evident enough that the whole structure of the deposit is a necessary study, and even a digest of the subject is not to be compressed into a few paragraphs.
It’s clear that the entire structure of the deposit is essential to study, and even a summary of the topic can’t be reduced to just a few paragraphs.
From the point of view of continuity of values, ore-deposits may be roughly divided into three classes. They are:—
From the perspective of value continuity, ore deposits can be broadly categorized into three classes. They are:—
- Deposits of the infiltration type in porous beds, such as Lake Superior copper conglomerates and African gold bankets.
- Deposits of the fissure vein type, such as California quartz veins.
- Replacement or impregnation deposits on the lines of fissuring or otherwise.
Page 25 In a general way, the uniformity of conditions of deposition in the first class has resulted in the most satisfactory continuity of ore and of its metal contents. In the second, depending much upon the profundity of the earth movements involved, there is laterally and vertically a reasonable basis for expectation of continuity but through much less distance than in the first class.
Page 25 Generally speaking, the consistency of deposition conditions in the first category has led to the most reliable continuity of ore and its metal content. In the second category, which is heavily influenced by the depth of the earth movements involved, there is a reasonable expectation of continuity both laterally and vertically but over much shorter distances than in the first category.
The third class of deposits exhibits widely different phenomena as to continuity and no generalization is of any value. In gold deposits of this type in West Australia, Colorado, and Nevada, continuity far beyond a sampled face must be received with the greatest skepticism. Much the same may be said of most copper replacements in limestone. On the other hand the most phenomenal regularity of values have been shown in certain Utah and Arizona copper mines, the result of secondary infiltration in porphyritic gangues. The Mississippi Valley lead and zinc deposits, while irregular in detail, show remarkable continuity by way of reoccurrence over wide areas. The estimation of the prospective value of mines where continuity of production is dependent on reoccurrence of ore-bodies somewhat proportional to the area, such as these Mississippi deposits or to some extent as in Cobalt silver veins, is an interesting study, but one that offers little field for generalization.
The third category of deposits shows very different patterns regarding continuity, and no generalization is particularly useful. In gold deposits of this kind in Western Australia, Colorado, and Nevada, any continuity beyond what’s been sampled should be viewed with considerable skepticism. The same can be said for most copper replacements in limestone. Conversely, some copper mines in Utah and Arizona demonstrate remarkable consistency in values, which comes from secondary infiltration in porphyritic formations. The lead and zinc deposits in the Mississippi Valley, while irregular in specifics, demonstrate impressive continuity through their occurrence over large areas. Estimating the potential value of mines where production continuity relies on the reoccurrence of ore bodies—similar to the Mississippi deposits or, to some degree, the cobalt silver veins—is a fascinating study, but one that provides little room for broad generalizations.
The Position of the Openings in Relation to Secondary Alteration.—The profound alteration of the upper section of ore-deposits by oxidation due to the action of descending surface waters, and their associated chemical agencies, has been generally recognized for a great many years. Only recently, however, has it been appreciated that this secondary alteration extends into the sulphide zone as well. The bearing of the secondary alteration, both in the oxidized and upper sulphide zones, is of the most sweeping economic character. In considering extension of values in depth, it demands the most rigorous investigation. Not only does the metallurgical character of the ores change with oxidation, but the complex reactions due to descending surface waters cause leaching and a migration of metals from one horizon to another lower down, and also in many Page 26 cases a redistribution of their sequence in the upper zones of the deposit.
The Position of the Openings in Relation to Secondary Alteration.—The significant changes in the upper part of ore deposits caused by oxidation from descending surface waters and their related chemical actions have been acknowledged for many years. However, it has only recently been understood that this secondary alteration also reaches into the sulphide zone. The impact of secondary alteration, in both the oxidized and upper sulphide zones, has major economic implications. When looking at the possible value extending deeper, it requires thorough investigation. Not only does the metallurgical quality of the ores change with oxidation, but the complex interactions caused by descending surface waters lead to leaching and movement of metals to lower levels, as well as often changing their arrangement in the upper zones of the deposit.
The effect of these agencies has been so great in many cases as to entirely alter the character of the mine and extension in depth has necessitated a complete reëquipment. For instance, the Mt. Morgan gold mine, Queensland, has now become a copper mine; the copper mines at Butte were formerly silver mines; Leadville has become largely a zinc producer instead of lead.
The impact of these agencies has often been so significant that it has completely changed the nature of the mine, and further depth has required a total re-equipment. For example, the Mt. Morgan gold mine in Queensland has now turned into a copper mine; the copper mines in Butte used to be silver mines; Leadville has mainly become a zinc producer instead of lead.
From this alteration aspect ore-deposits may be considered to have four horizons:—
From this change in perspective, ore deposits can be viewed as having four levels:—
- The zone near the outcrop, where the dominating feature is oxidation and leaching of the soluble minerals.
- A lower horizon, still in the zone of oxidation, where the predominant feature is the deposition of metals as native, oxides, and carbonates.
- The upper horizon of the sulphide zone, where the special feature is the enrichment due to secondary deposition as sulphides.
- The region below these zones of secondary alteration, where the deposit is in its primary state.
These zones are seldom sharply defined, nor are they always all in evidence. How far they are in evidence will depend, among other things, upon the amount and rapidity of erosion, the structure and mineralogical character of the deposit, and upon the enclosing rock.
These areas are rarely clearly defined, and they're not always fully visible. How visible they are will depend, among other factors, on the extent and speed of erosion, the structure and mineral makeup of the deposit, and the surrounding rock.
If erosion is extremely rapid, as in cold, wet climates, and rough topography, or as in the case of glaciation of the Lake copper deposits, denudation follows close on the heels of alteration, and the surface is so rapidly removed that we may have the primary ore practically at the surface. Flat, arid regions present the other extreme, for denudation is much slower, and conditions are most perfect for deep penetration of oxidizing agencies, and the consequent alteration and concentration of the metals.
If erosion happens very quickly, like in cold, wet climates and rugged landscapes, or in cases like the glaciation of the Lake copper deposits, denudation closely follows alteration, and the surface is removed so rapidly that we might find primary ore almost at the surface. On the other hand, flat, dry areas represent the opposite extreme, as denudation occurs much more slowly. Conditions there are ideal for deep penetration of oxidizing agents, leading to significant alteration and concentration of the metals.
The migration of metals from the top of the oxidized zone Page 27 leaves but a barren cap for erosion. The consequent effect of denudation that lags behind alteration is to raise slowly the concentrated metals toward the surface, and thus subject them to renewed attack and repeated migration. In this manner we can account for the enormous concentration of values in the lower oxidized and upper sulphide zones overlying very lean sulphides in depth.
The movement of metals from the top of the oxidized zone Page 27 leaves only a desolate layer that is easily eroded. The resulting effect of denudation that follows alteration is to gradually bring concentrated metals closer to the surface, making them vulnerable to further attack and repeated movement. This explains the significant concentration of valuable materials in the lower oxidized and upper sulfide zones above very low-grade sulfides at greater depths.
Some minerals are more freely soluble and more readily precipitated than others. From this cause there is in complex metal deposits a rearrangement of horizontal sequence, in addition to enrichment at certain horizons and impoverishment at others. The whole subject is one of too great complexity for adequate consideration in this discussion. No engineer is properly equipped to give judgment on extension in depth without a thorough grasp of the great principles laid down by Van Hise, Emmons, Lindgren, Weed, and others. We may, however, briefly examine some of the theoretical effects of such alteration.
Some minerals dissolve more easily and precipitate more readily than others. Because of this, in complex metal deposits, there’s a rearrangement of the horizontal sequence, along with enrichment at certain levels and depletion at others. This topic is too complex to cover thoroughly in this discussion. No engineer is properly equipped to assess depth extensions without a solid understanding of the fundamental principles established by Van Hise, Emmons, Lindgren, Weed, and others. However, we can briefly look at some of the theoretical effects of such changes.
Zinc, iron, and lead sulphides are a common primary combination. These metals are rendered soluble from their usual primary forms by oxidizing agencies, in the order given. They reprecipitate as sulphides in the reverse sequence. The result is the leaching of zinc and iron readily in the oxidized zone, thus differentially enriching the lead which lags behind, and a further extension of the lead horizon is provided by the early precipitation of such lead as does migrate. Therefore, the lead often predominates in the second and the upper portion of the third zone, with the zinc and iron below. Although the action of all surface waters is toward oxidation and carbonation of these metals, the carbonate development of oxidized zones is more marked when the enclosing rocks are calcareous.
Zinc, iron, and lead sulfides are a common primary combination. These metals become soluble from their usual primary forms through oxidizing agents, in the order listed. They reprecipitate as sulfides in the opposite order. This leads to the easy leaching of zinc and iron in the oxidized zone, which differentially enriches the lead that lags behind, and an additional extension of the lead horizon is created by the early precipitation of any lead that migrates. As a result, lead often dominates in the second and upper part of the third zone, with zinc and iron below. Although all surface waters tend to oxidize and carbonate these metals, the development of carbonates in oxidized zones is more pronounced when the surrounding rocks are calcareous.
In copper-iron deposits, the comparatively easy decomposition and solubility and precipitation of the copper and some iron salts generally result in more extensive impoverishment of these metals near the surface, and more predominant enrichment at a lower horizon than is the case with any other metals. The barren "iron hat" at the first zone, the carbonates and oxides Page 28 at the second, the enrichment with secondary copper sulphides at the top of the third, and the occurrence of secondary copper-iron sulphides below, are often most clearly defined. In the easy recognition of the secondary copper sulphides, chalcocite, bornite, etc., the engineer finds a finger-post on the road to extension in depth; and the directions upon this post are not to be disregarded. The number of copper deposits enriched from unpayability in the first zone to a profitable character in the next two, and unpayability again in the fourth, is legion.
In copper-iron deposits, the relatively easy breakdown and solubility, as well as the precipitation of copper and some iron salts, usually lead to greater depletion of these metals near the surface, and more noticeable enrichment at a deeper level compared to other metals. The barren "iron hat" in the first zone, the carbonates and oxides Page 28 in the second, the enrichment with secondary copper sulfides at the top of the third, and the presence of secondary copper-iron sulfides below are often very clear. When identifying secondary copper sulfides like chalcocite and bornite, the engineer sees a sign pointing the way to deeper extensions; and those directions should not be ignored. Many copper deposits transition from being unprofitable in the first zone to being economically viable in the next two zones, then back to unprofitability in the fourth.
Silver occurs most abundantly in combination with either lead, copper, iron, or gold. As it resists oxidation and solution more strenuously than copper and iron, its tendency when in combination with them is to lag behind in migration. There is thus a differential enrichment of silver in the upper two zones, due to the reduction in specific gravity of the ore by the removal of associated metals. Silver does migrate somewhat, however, and as it precipitates more readily than copper, lead, zinc, or iron, its tendency when in combination with them is towards enrichment above the horizons of enrichment of these metals. When it is in combination with lead and zinc, its very ready precipitation from solution by the galena leaves it in combination more predominantly with the lead. The secondary enrichment of silver deposits at the top of the sulphide zone is sometimes a most pronounced feature, and it seems to be the explanation of the origin of many "bonanzas."
Silver is most commonly found in combination with lead, copper, iron, or gold. Since it resists oxidation and dissolution more effectively than copper and iron, it tends to remain behind when these metals migrate. This results in a higher concentration of silver in the upper two zones, as the removal of associated metals decreases the specific gravity of the ore. However, silver does move to some extent, and because it precipitates more easily than copper, lead, zinc, or iron, it tends to concentrate above the areas where these metals become enriched. When silver is paired with lead and zinc, its ability to precipitate from solution, particularly by galena, means it is more often found together with lead. The secondary enrichment of silver deposits at the top of the sulfide zone can be quite significant and helps explain the origin of many "bonanzas."
In gold deposits, the greater resistance to solubility of this metal than most of the others, renders the phenomena of migration to depth less marked. Further than this, migration is often interfered with by the more impervious quartz matrix of many gold deposits. Where gold is associated with large quantities of base metals, however, the leaching of the latter in the oxidized zone leaves the ore differentially richer, and as gold is also slightly soluble, in such cases the migration of the base metals does carry some of the gold. In the instance especially of impregnation or replacement deposits, where the matrix is easily permeable, the upper sulphide zone is distinctly richer than lower down, and this enrichment is Page 29 accompanied by a considerable increase in sulphides and tellurides. The predominant characteristic of alteration in gold deposits is, however, enrichment in the oxidized zone with the maximum values near the surface. The reasons for this appear to be that gold in its resistance to oxidation and wholesale migration gives opportunities to a sort of combined mechanical and chemical enrichment.
In gold deposits, the metal's greater resistance to dissolving compared to most others makes the movement to depth less noticeable. Additionally, this movement is often disrupted by the more impermeable quartz matrix found in many gold deposits. However, when gold is found alongside large amounts of base metals, the leaching of these metals in the oxidized zone causes the ore to become relatively richer. Since gold is also slightly soluble, the movement of the base metals in such cases can carry away some gold as well. Particularly in cases of impregnation or replacement deposits, where the matrix is easily permeable, the upper sulfide zone is noticeably richer than deeper levels, and this enrichment is Page 29 accompanied by a significant increase in sulfides and tellurides. However, the main feature of alteration in gold deposits is the enrichment in the oxidized zone, with the highest values near the surface. The reasons for this seem to be that gold’s resistance to oxidation and large-scale migration allows for a kind of combined mechanical and chemical enrichment.
In dry climates, especially, the gentleness of erosion allows of more thorough decomposition of the outcroppings, and a mechanical separation of the gold from the detritus. It remains on or near the deposit, ready to be carried below, mechanically or otherwise. In wet climates this is less pronounced, for erosion bears away the croppings before such an extensive decomposition and freeing of the gold particles. The West Australian gold fields present an especially prominent example of this type of superficial enrichment. During the last fifteen years nearly eight hundred companies have been formed for working mines in this region. Although from four hundred of these high-grade ore has been produced, some thirty-three only have ever paid dividends. The great majority have been unpayable below oxidation,—a distance of one or two hundred feet. The writer's unvarying experience with gold is that it is richer in the oxidized zone than at any point below. While cases do occur of gold deposits richer in the upper sulphide zone than below, even the upper sulphides are usually poorer than the oxidized region. In quartz veins preëminently, evidence of enrichment in the third zone is likely to be practically absent.
In dry climates, especially, the gentle process of erosion allows for more thorough breakdown of the outcroppings, leading to a mechanical separation of gold from the debris. It tends to stay on or near the deposit, ready to be washed away, either mechanically or otherwise. In wet climates, this isn’t as noticeable because erosion removes the outcroppings before significant breakdown and separation of the gold particles can occur. The gold fields in Western Australia are a clear example of this type of surface enrichment. Over the past fifteen years, nearly eight hundred companies have been established to operate mines in this area. Although high-grade ore has been produced by about four hundred of these companies, only thirty-three have ever issued dividends. The vast majority have been unprofitable below the oxidation level—typically one or two hundred feet down. My consistent experience with gold is that it’s richer in the oxidized zone than at any depth below. While there are instances of gold deposits being richer in the upper sulphide zone than deeper down, even the upper sulphides are generally less rich than the oxidized area. In quartz veins, especially, signs of enrichment in the third zone are likely to be virtually absent.
Tin ores present an anomaly among the base metals under discussion, in that the primary form of this metal in most workable deposits is an oxide. Tin in this form is most difficult of solution from ground agencies, as witness the great alluvial deposits, often of considerable geologic age. In consequence the phenomena of migration and enrichment are almost wholly absent, except such as are due to mechanical penetration of tin from surface decomposition of the matrix akin to that described in gold deposits.
Tin ores stand out among the base metals being discussed because the main form of this metal in most workable deposits is an oxide. This form of tin is very challenging to dissolve from ground sources, as seen in the large alluvial deposits, which often have significant geological age. As a result, the processes of migration and enrichment are almost entirely absent, except for those caused by the mechanical movement of tin from the surface breakdown of the surrounding material, similar to what is observed in gold deposits.
Page 30 In general, three or four essential facts from secondary alteration must be kept in view when prognosticating extensions.
Page 30 In general, three or four key facts from secondary changes need to be considered when predicting extensions.
Oxidation usually alters treatment problems, and oxidized ore of the same grade as sulphides can often be treated more cheaply. This is not universal. Low-grade ores of lead, copper, and zinc may be treatable by concentration when in the form of sulphides, and may be valueless when oxidized, even though of the same grade.
Oxidation often changes treatment issues, and oxidized ore of the same grade as sulfides can often be processed more affordably. However, this isn't always the case. Low-grade ores of lead, copper, and zinc can sometimes be treated through concentration when they are in sulfide form, but they may be worthless when oxidized, even if they have the same grade.
Copper ores generally show violent enrichment at the base of the oxidized, and at the top of the sulphide zone.
Copper ores typically exhibit significant enrichment at the bottom of the oxidized zone and at the top of the sulfide zone.
Lead-zinc ores show lead enrichment and zinc impoverishment in the oxidized zone but have usually less pronounced enrichment below water level than copper. The rearrangement of the metals by the deeper migration of the zinc, also renders them metallurgically of less value with depth.
Lead-zinc ores exhibit increased lead concentrations and reduced zinc levels in the oxidized zone but typically show less significant enrichment below the water line compared to copper. The redistribution of metals due to the deeper movement of zinc also makes them less valuable metallurgically at greater depths.
Silver deposits are often differentially enriched in the oxidized zone, and at times tend to concentrate in the upper sulphide zone.
Silver deposits are often more concentrated in the oxidized zone, and sometimes they also accumulate in the upper sulfide zone.
Gold deposits usually decrease in value from the surface through the whole of the three alteration zones.
Gold deposits typically lose value from the surface throughout all three alteration zones.
Size of Deposits.—The proverb of a relation between extension in depth and size of ore-bodies expresses one of the oldest of miners' beliefs. It has some basis in experience, especially in fissure veins, but has little foundation in theory and is applicable over but limited areas and under limited conditions.
Size of Deposits.—The saying about the link between depth and the size of ore bodies reflects one of the oldest beliefs among miners. There’s some truth to it based on experience, particularly with fissure veins, but it’s not strongly supported by theory and only holds true in specific areas and under certain conditions.
From a structural view, the depth of fissuring is likely to be more or less in proportion to its length and breadth and therefore the volume of vein filling with depth is likely to be proportional to length and width of the fissure. As to the distribution of values, if we eliminate the influence of changing Page 31 wall rocks, or other precipitating agencies which often cause the values to arrange themselves in "floors," and of secondary alteration, there may be some reason to assume distribution of values of an extent equal vertically to that displayed horizontally. There is, as said, more reason in experience for this assumption than in theory. A study of the shape of a great many ore-shoots in mines of fissure type indicates that when the ore-shoots or ore-bodies are approaching vertical exhaustion they do not end abruptly, but gradually shorten and decrease in value, their bottom boundaries being more often wedge-shaped than even lenticular. If this could be taken as the usual occurrence, it would be possible (eliminating the evident exceptions mentioned above) to state roughly that the minimum extension of an ore-body or ore-shoot in depth below any given horizon would be a distance represented by a radius equal to one-half its length. By length is not meant necessarily the length of a horizontal section, but of one at right angles to the downward axis.
From a structural perspective, the depth of fissures is likely proportional to their length and width, so the volume of vein filling with depth is likely proportional to the length and width of the fissure. Regarding the distribution of values, if we exclude the effects of changing Page 31 wall rocks or other precipitating factors that often cause the values to arrange themselves in "floors," as well as secondary alterations, we might reasonably assume that the distribution of values extends vertically in a manner similar to how it does horizontally. Experience lends more credence to this assumption than theory does. An analysis of the shape of many ore shoots in fissure-type mines shows that when ore shoots or bodies are nearing vertical depletion, they tend not to end abruptly but instead taper off gradually and lose value, with their lower boundaries often appearing wedge-shaped rather than perfectly lenticular. If this could be considered the norm, it would be possible (excluding the obvious exceptions mentioned above) to roughly state that the minimum depth extension of an ore body or ore shoot below any given horizon would be about a distance equal to half its length. By length, this does not necessarily refer to the length of a horizontal section, but rather to the length perpendicular to the downward axis.
On these grounds, which have been reënforced by much experience among miners, the probabilities of extension are somewhat in proportion to the length and width of each ore-body. For instance, in the A mine, with an ore-shoot 1000 feet long and 10 feet wide, on its bottom level, the minimum extension under this hypothesis would be a wedge-shaped ore-body with its deepest point 500 feet below the lowest level, or a minimum of say 200,000 tons. Similarly, the B mine with five ore-bodies, each 300 hundred feet long and 10 feet wide, exposed on its lowest level, would have a minimum of five wedges 100 feet deep at their deepest points, or say 50,000 tons. This is not proposed as a formula giving the total amount of extension in depth, but as a sort of yardstick which has experience behind it. This experience applies in a much less degree to deposits originating from impregnation along lines of fissuring and not at all to replacements.
On these grounds, which have been supported by a lot of experience among miners, the chances of extension are somewhat related to the length and width of each ore body. For example, in the A mine, with an ore shoot 1,000 feet long and 10 feet wide on its bottom level, the minimum extension under this assumption would be a wedge-shaped ore body with its deepest point 500 feet below the lowest level, or a minimum of around 200,000 tons. Similarly, the B mine, with five ore bodies, each 300 feet long and 10 feet wide, exposed on its lowest level, would have a minimum of five wedges 100 feet deep at their deepest points, or about 50,000 tons. This is not presented as a formula that provides the total amount of extension in depth, but as a kind of yardstick backed by experience. This experience applies to a much lesser extent to deposits formed from impregnation along lines of fissuring and not at all to replacements.
Development in Neighboring Mines.—Mines of a district are usually found under the same geological conditions, and show somewhat the same habits as to extension in depth or laterally, and especially similar conduct of ore-bodies and ore-shoots. Page 32 As a practical criterion, one of the most intimate guides is the actual development in adjoining mines. For instance, in Kalgoorlie, the Great Boulder mine is (March, 1908) working the extension of Ivanhoe lodes at points 500 feet below the lowest level in the Ivanhoe; likewise, the Block 10 lead mine at Broken Hill is working the Central ore-body on the Central boundary some 350 feet below the Central workings. Such facts as these must have a bearing on assessing the downward extension.
Development in Neighboring Mines.—Mines in a district are typically found under similar geological conditions and exhibit similar patterns in depth and lateral extension, especially in the behavior of ore bodies and ore shoots. Page 32 As a practical guideline, one of the best indicators is the actual development in nearby mines. For example, in Kalgoorlie, the Great Boulder mine is (March, 1908) working on the extension of the Ivanhoe lodes at points 500 feet below the lowest level in the Ivanhoe; similarly, the Block 10 lead mine at Broken Hill is working the Central ore body on the Central boundary about 350 feet below the Central workings. Such facts must influence the evaluation of downward extension.
Depth of Exhaustion.—All mines become completely exhausted at some point in depth. Therefore the actual distance to which ore can be expected to extend below the lowest level grows less with every deeper working horizon. The really superficial character of ore-deposits, even outside of the region of secondary enrichment is becoming every year better recognized. The prospector's idea that "she gets richer deeper down," may have some basis near the surface in some metals, but it is not an idea which prevails in the minds of engineers who have to work in depth. The writer, with some others, prepared a list of several hundred dividend-paying metal mines of all sorts, extending over North and South America, Australasia, England, and Africa. Notes were made as far as possible of the depths at which values gave out, and also at which dividends ceased. Although by no means a complete census, the list indicated that not 6% of mines (outside banket) that have yielded profits, ever made them from ore won below 2000 feet. Of mines that paid dividends, 80% did not show profitable value below 1500 feet, and a sad majority died above 500. Failures at short depths may be blamed upon secondary enrichment, but the majority that reached below this influence also gave out. The geological reason for such general unseemly conduct is not so evident.
Depth of Exhaustion.—All mines eventually become completely depleted at certain depths. As a result, the actual distance that ore is expected to extend below the lowest level decreases with every deeper mining level. The superficial nature of ore deposits, even outside the area of secondary enrichment, is becoming more widely recognized each year. The prospector's belief that "it gets richer deeper down" may hold some truth near the surface for certain metals, but it's not a concept that engineers who work at depth support. The author, along with others, compiled a list of several hundred dividend-paying metal mines from North and South America, Australasia, England, and Africa. Efforts were made to note the depths at which values diminished and where dividends stopped. While this list is not comprehensive, it suggested that fewer than 6% of mines (excluding banket) that have turned a profit ever did so from ore mined below 2000 feet. Among the mines that paid dividends, 80% did not show profitable values below 1500 feet, and a disheartening majority ceased being productive above 500 feet. Failures at shallow depths may be attributed to secondary enrichment, but most that went deeper also ran out of resources. The geological reasons behind such widespread unproductive behavior are not entirely clear.
Conclusion.—As a practical problem, the assessment of prospective value is usually a case of "cut and try." The portion of the capital to be invested, which depends upon extension, will require so many tons of ore of the same value as that indicated by the standing ore, in order to justify the price. Page 33 To produce this tonnage at the continued average size of the ore-bodies will require their extension in depth so many feet—or the discovery of new ore-bodies of a certain size. The five geological weights mentioned above may then be put into the scale and a basis of judgment reached.
Conclusion.—In practical terms, figuring out potential value is often a matter of trial and error. The amount of capital to invest, which relies on expansion, will need a certain number of tons of ore that have the same value as that shown by the existing ore, in order to validate the price. Page 33 To achieve this tonnage with the current average size of the ore deposits will require extending their depth by a certain number of feet—or finding new ore deposits of a specific size. The five geological factors mentioned earlier can then be weighed in and a judgment can be made.
Page 34 CHAPTER IV.
Mine Valuation (Continued).
Valuing Mines (Continued).
RECOVERABLE PERCENTAGE OF THE GROSS ASSAY VALUE; PRICE OF METALS; COST OF PRODUCTION. |
The method of treatment for the ore must be known before a mine can be valued, because a knowledge of the recoverable percentage is as important as that of the gross value of the ore itself. The recoverable percentage is usually a factor of working costs. Practically every ore can be treated and all the metal contents recovered, but the real problem is to know the method and percentage of recovery which will yield the most remunerative result, if any. This limit to profitable recovery regulates the amount of metal which should be lost, and the amount of metal which consequently must be deducted from the gross value before the real net value of the ore can be calculated. Here, as everywhere else in mining, a compromise has to be made with nature, and we take what we can get—profitably. For instance, a copper ore may be smelted and a 99% recovery obtained. Under certain conditions this might be done at a loss, while the same ore might be concentrated before smelting and yield a profit with a 70% recovery. An additional 20% might be obtained by roasting and leaching the residues from concentration, but this would probably result in an expenditure far greater than the value of the 20% recovered. If the ore is not already under treatment on the mine, or exactly similar ore is not under treatment elsewhere, with known results, the method must be determined experimentally, either by the examining engineer or by a special metallurgist.
The treatment method for the ore needs to be established before a mine can be evaluated, as understanding the recoverable percentage is just as crucial as knowing the ore's gross value. The recoverable percentage typically relates to working costs. Nearly every ore can be processed to recover all its metal contents, but the main challenge is figuring out the method and recovery percentage that will produce the most profitable outcome, if any. This limit on profitable recovery dictates how much metal can be lost and what amount should be subtracted from the gross value to find the real net value of the ore. Like in all mining, we have to make a trade-off with nature, and we take what we can get—profitably. For example, a copper ore might be smelted to achieve a 99% recovery. However, under certain conditions, this might result in a loss, while the same ore could be concentrated before smelting to yield a profit with a 70% recovery. An extra 20% could be recovered by roasting and leaching the residues from concentration, but that likely would cost more than the value of the 20% obtained. If the ore is not currently being treated on the mine, or if a similar ore isn't being processed elsewhere with known results, the treatment method must be determined experimentally by the examining engineer or a specialized metallurgist.
Where partially treated products, such as concentrates, are to be sold, not only will there be further losses, but Page 35 deductions will be made by the smelter for deleterious metals and other charges. All of these factors must be found out,—and a few sample smelting returns from a similar ore are useful.
Where products that have been partially treated, like concentrates, are intended for sale, there will not only be additional losses, but Page 35 deductions will be taken by the smelter for harmful metals and other fees. All of these factors need to be determined, and a few sample smelting returns from a similar ore can be helpful.
To cover the whole field of metallurgy and discuss what might apply, and how it might apply, under a hundred supposititious conditions would be too great a digression from the subject in hand. It is enough to call attention here to the fact that the residues from every treatment carry some metal, and that this loss has to be deducted from the gross value of the ore in any calculations of net values.
To cover the entire field of metallurgy and discuss what could apply and how it could apply under a hundred hypothetical conditions would be too far of a digression from the topic at hand. It's sufficient to point out here that the byproducts from every treatment contain some metal, and this loss needs to be subtracted from the total value of the ore in any calculations of net values.
PRICE OF METALS.
Unfortunately for the mining engineer, not only has he to weigh the amount of risk inherent in calculations involved in the mine itself, but also that due to fluctuations in the value of metals. If the ore is shipped to custom works, he has to contemplate also variations in freights and smelting charges. Gold from the mine valuer's point of view has no fluctuations. It alone among the earth's products gives no concern as to the market price. The price to be taken for all other metals has to be decided before the mine can be valued. This introduces a further speculation and, as in all calculations of probabilities, amounts to an estimate of the amount of risk. In a free market the law of supply and demand governs the value of metals as it does that of all other commodities. So far, except for tariff walls and smelting rings, there is a free market in the metals under discussion.
Unfortunately for the mining engineer, he not only has to consider the risk involved in the calculations related to the mine itself, but also the fluctuations in the value of metals. If the ore is sent to processing facilities, he must also think about changes in shipping and smelting costs. From the mine valuer's perspective, gold has no fluctuations. It is the only product on Earth that doesn’t create concerns about market price. The price for all other metals must be determined before the mine can be valued. This adds another layer of speculation, and as with all probability calculations, it reflects an estimate of risk. In a free market, the value of metals is governed by the law of supply and demand, just like all other commodities. So far, aside from tariffs and smelting conspiracies, there is a free market for the metals being discussed.
The demand for metals varies with the unequal fluctuations of the industrial tides. The sea of commercial activity is subject to heavy storms, and the mine valuer is compelled to serve as weather prophet on this ocean of trouble. High prices, which are the result of industrial booms, bring about overproduction, and the collapse of these begets a shrinkage of demand, wherein consequently the tide of price turns back. In mining for metals each pound is produced actually at a different cost. In case of an oversupply of base metals the price will fall until it has reached Page 36 a point where a portion of the production is no longer profitable, and the equilibrium is established through decline in output. However, in the backward swing, due to lingering overproduction, prices usually fall lower than the cost of producing even a much-diminished supply. There is at this point what we may call the "basic" price, that at which production is insufficient and the price rises again. The basic price which is due to this undue backward swing is no more the real price of the metal to be contemplated over so long a term of years than is the highest price. At how much above the basic price of depressed times the product can be safely expected to find a market is the real question. Few mines can be bought or valued at this basic price. An indication of what this is can be gained from a study of fluctuations over a long term of years.
The demand for metals changes with the uneven ups and downs of industrial activity. The world of commerce faces heavy storms, and the mine valuers have to act like weather experts on this troubled sea. High prices, which come from industrial booms, lead to overproduction, and when that collapses, demand shrinks, causing prices to drop again. In metal mining, each pound actually costs different amounts to produce. When there’s an oversupply of base metals, prices will drop until they reach a point where some production isn't profitable anymore, which helps restore balance by reducing output. However, during the downturn, prices often fall below the cost of producing an already smaller supply. At this point, there's what we can call the "basic" price, where production isn't enough, and prices start to rise again. This basic price, resulting from excessive decline, is not a true reflection of the metal's value over a long period, just as the highest price isn't either. The real question is how much higher than the basic price during tough times the product can be expected to sell. Few mines can be bought or valued at this basic price. We can get an idea of what this is by studying price fluctuations over many years.
It is common to hear the average price over an extended period considered the "normal" price, but this basis for value is one which must be used with discretion, for it is not the whole question when mining. The "normal" price is the average price over a long term. The lives of mines, and especially ore in sight, may not necessarily enjoy the period of this "normal" price. The engineer must balance his judgments by the immediate outlook of the industrial weather. When lead was falling steadily in December, 1907, no engineer would accept the price of that date, although it was then below "normal"; his product might go to market even lower yet.
It’s common to consider the average price over a long period as the "normal" price, but this way of determining value should be used carefully, as it's not the complete picture when it comes to mining. The "normal" price refers to the average over a long timeframe. The lifespan of mines, particularly visible ore, might not follow this "normal" price. Engineers need to weigh their judgments against the current state of the industry. When lead prices were consistently dropping in December 1907, no engineer would accept the price at that time, even if it was below "normal"; their products could sell for even less in the market.
It is desirable to ascertain what the basic and normal prices are, for between them lies safety. Since 1884 there have been three cycles of commercial expansion and contraction. If the average prices are taken for these three cycles separately (1885-95), 1895-1902, 1902-08) it will be seen that there has been a steady advance in prices. For the succeeding cycles lead on the London Exchange,[*] the freest of the world's Page 37 markets was £12 12s. 4d., £13 3s. 7d., and £17 7s. 0d. respectively; zinc, £17 14s. 10d., £19 3s. 8d., and £23 3s. 0d.; and standard copper, £48 16s. 0d., £59 10s. 0d., and £65 7s. 0d. It seems, therefore, that a higher standard of prices can be assumed as the basic and normal than would be indicated if the general average of, say, twenty years were taken. During this period, the world's gold output has nearly quadrupled, and, whether the quantitative theory of gold be accepted or not, it cannot be denied that there has been a steady increase in the price of commodities. In all base-metal mining it is well to remember that the production of these metals is liable to great stimulus at times from the discovery of new deposits or new processes of recovery from hitherto unprofitable ores. It is therefore for this reason hazardous in the extreme to prophesy what prices will be far in the future, even when the industrial weather is clear. But some basis must be arrived at, and from the available outlook it would seem that the following metal prices are justifiable for some time to come, provided the present tariff schedules are maintained in the United States:
It’s important to determine what the basic and average prices are, as safety lies between them. Since 1884, there have been three cycles of economic growth and downturn. If we look at the average prices from these three cycles separately (1885-95, 1895-1902, 1902-08), we can see a consistent increase in prices. For the subsequent cycles on the London Exchange,[*] the most open market in the world, the prices were £12 12s. 4d., £13 3s. 7d., and £17 7s. 0d. for lead; £17 14s. 10d., £19 3s. 8d., and £23 3s. 0d. for zinc; and £48 16s. 0d., £59 10s. 0d., and £65 7s. 0d. for standard copper. Therefore, it appears that we can assume a higher standard of prices as basic and average than what would be suggested by a general average over, say, twenty years. During this time, the world's gold production has almost quadrupled, and whether or not one accepts the quantitative theory of gold, it’s undeniable that commodity prices have steadily increased. In base-metal mining, it’s important to remember that the production of these metals can be greatly influenced by the discovery of new deposits or new extraction methods from previously unprofitable ores. For this reason, it’s extremely risky to predict future prices, even when the market looks stable. However, we need to establish some basis, and based on the current outlook, it seems that the following metal prices can be justified for the foreseeable future, assuming the current tariff schedules are maintained in the United States:
[Footnote *: All London prices are based on the long ton of 2,240 lbs. Much confusion exists in the copper trade as to the classification of the metal. New York prices are quoted in electrolytic and "Lake"; London's in "Standard." "Standard" has now become practically an arbitrary term peculiar to London, for the great bulk of copper dealt in is "electrolytic" valued considerably over "Standard."]
[Footnote *: All London prices are based on the long ton of 2,240 lbs. There is a lot of confusion in the copper trade regarding how the metal is classified. New York prices are listed as electrolytic and "Lake"; London's are referred to as "Standard." "Standard" has now essentially become an arbitrary term specific to London, because most of the copper traded is "electrolytic," which is valued significantly higher than "Standard."]
Lead | Zinc alloy | Copper | Tin | Silver | ||||||
---|---|---|---|---|---|---|---|---|---|---|
London Ton | N.Y. Pound | Lon. Ton | N.Y. Pound | Lon. Ton | N.Y. Pound | Lon. Ton | N.Y. Pound | Lon. Per oz. | N.Y. Per oz. | |
Basic Price | £11. | $.035 | £17 | $.040 | £52 | $.115 | £100 | $.220 | 22d. | $.44 |
Normal Price | 13.5 | .043 | 21 | .050 | 65 | .140 | 130 | .290 | 26 | .52 |
In these figures the writer has not followed strict averages, but has taken the general outlook combined with the previous records. The likelihood of higher prices for lead is more encouraging than for any other metal, as no new deposits of importance have come forward for years, and the old mines are reaching considerable depths. Nor does the frenzied prospecting of the world's surface during the past ten years appear to forecast any very disturbing developments. The zinc future is not so bright, for metallurgy has done wonders Page 38 in providing methods of saving the zinc formerly discarded from lead ores, and enormous supplies will come forward when required. The tin outlook is encouraging, for the supply from a mining point of view seems unlikely to more than keep pace with the world's needs. In copper the demand is growing prodigiously, but the supplies of copper ores and the number of copper mines that are ready to produce whenever normal prices recur was never so great as to-day. One very hopeful fact can be deduced for the comfort of the base metal mining industry as a whole. If the growth of demand continues through the next thirty years in the ratio of the past three decades, the annual demand for copper will be over 3,000,000 tons, of lead over 1,800,000 tons, of spelter 2,800,000 tons, of tin 250,000 tons. Where such stupendous amounts of these metals are to come from at the present range of prices, and even with reduced costs of production, is far beyond any apparent source of supply. The outlook for silver prices is in the long run not bright. As the major portion of the silver produced is a bye product from base metals, any increase in the latter will increase the silver production despite very much lower prices for the precious metal. In the meantime the gradual conversion of all nations to the gold standard seems a matter of certainty. Further, silver may yet be abandoned as a subsidiary coinage inasmuch as it has now but a token value in gold standard countries if denuded of sentiment.
In these figures, the author hasn’t stuck to strict averages but has considered the overall situation along with past records. The prospect of rising lead prices is more promising than that of any other metal since no significant new deposits have emerged in years, and the existing mines are reaching significant depths. Additionally, the intense prospecting over the last decade doesn’t seem to indicate any alarming changes ahead. The future for zinc isn’t as bright because advancements in metallurgy have made it possible to recover zinc that was previously wasted from lead ores, leading to a massive supply when needed. The outlook for tin seems promising, as the supply from mining is unlikely to exceed the world’s needs. Demand for copper is growing rapidly, but the supply of copper ores and the number of copper mines ready to produce at normal prices has never been as high as it is today. One encouraging takeaway for the base metal mining industry as a whole is that if demand continues to grow at the same rate as it has over the last thirty years, the annual demand for copper will exceed 3,000,000 tons, lead over 1,800,000 tons, spelter 2,800,000 tons, and tin 250,000 tons. The question of where such massive quantities of these metals will come from at current price levels, even with reduced production costs, is far beyond any obvious sources of supply. The long-term outlook for silver prices isn’t very bright. Since most silver production is a byproduct of base metals, any increase in the latter will lead to higher silver production, even with significantly lower prices for the precious metal. Meanwhile, the gradual shift of all nations to the gold standard seems certain. Furthermore, silver might eventually be dropped as a secondary currency since it has only a nominal value in gold standard countries, especially when sentiment is stripped away.
COST OF PRODUCTION.
It is hardly necessary to argue the relative importance of the determination of the cost of production and the determination of the recoverable contents of the ore. Obviously, the aim of mine valuation is to know the profits to be won, and the profit is the value of the metal won, less the cost of production.
It’s not really up for debate how important it is to figure out the cost of production and the recoverable contents of the ore. Clearly, the goal of valuing a mine is to understand the profits that can be made, and profit is the value of the extracted metal minus the production costs.
The cost of production embraces development, mining, treatment, management. Further than this, it is often contended that, as the capital expended in purchase and Page 39 equipment must be redeemed within the life of the mine, this item should also be included in production costs. It is true that mills, smelters, shafts, and all the paraphernalia of a mine are of virtually negligible value when it is exhausted; and that all mines are exhausted sometime and every ton taken out contributes to that exhaustion; and that every ton of ore must bear its contribution to the return of the investment, as well as profit upon it. Therefore it may well be said that the redemption of the capital and its interest should be considered in costs per ton. The difficulty in dealing with the subject from the point of view of production cost arises from the fact that, except possibly in the case of banket gold and some conglomerate copper mines, the life of a metal mine is unknown beyond the time required to exhaust the ore reserves. The visible life at the time of purchase or equipment may be only three or four years, yet the average equipment has a longer life than this, and the anticipation for every mine is also for longer duration than the bare ore in sight. For clarity of conclusions in mine valuation the most advisable course is to determine the profit in sight irrespective of capital redemption in the first instance. The questions of capital redemption, purchase price, or equipment cost can then be weighed against the margin of profit. One phase of redemption will be further discussed under "Amortization of Capital" and "Ratio of Output to the Mine."
The cost of production includes development, mining, processing, and management. Moreover, it's often argued that since the capital spent on purchasing and Page 39 equipment needs to be recouped within the mine's lifespan, this should also be factored into production costs. It’s true that mills, smelters, shafts, and all the equipment associated with a mine hold almost no value once it's depleted; every mine gets exhausted eventually, and every ton extracted contributes to that depletion. Thus, each ton of ore should account for its share in returning the investment, as well as generating profit. Therefore, it can be said that recouping the capital and its interest should be included in the cost per ton. The challenge in discussing this topic in terms of production cost stems from the fact that, except perhaps in the case of banket gold and some conglomerate copper mines, the lifespan of a metal mine is uncertain beyond what is needed to deplete the ore reserves. The apparent lifespan at the time of purchase or equipment might only be three or four years, but typical equipment has a longer lifespan, and expectations for each mine usually extend beyond just the visible ore. For clearer insights in mine valuation, it’s most practical to assess profit based on available resources without initially considering capital recovery. After that, the aspects of capital recovery, purchasing price, or equipment costs can be evaluated against the profit margin. One aspect of capital recovery will be discussed further in "Amortization of Capital" and "Ratio of Output to the Mine."
The cost of production depends upon many things, such as the cost of labor, supplies, the size of the ore-body, the treatment necessary, the volume of output, etc.; and to discuss them all would lead into a wilderness of supposititious cases. If the mine is a going concern, from which reliable data can be obtained, the problem is much simplified. If it is virgin, the experience of other mines in the same region is the next resource; where no such data can be had, the engineer must fall back upon the experience with mines still farther afield. Use is sometimes made of the "comparison ton" in calculating costs upon mines where data of actual experience are not available. As costs will depend in the main upon items mentioned above, if the Page 40 known costs of a going mine elsewhere be taken as a basis, and subtractions and additions made for more unfavorable or favorable effect of the differences in the above items, a fairly close result can be approximated.
The cost of production is influenced by several factors, including labor costs, materials, the size of the ore-body, necessary treatment, and production volume, among others; discussing all these factors would lead to a confusing array of hypothetical scenarios. If the mine is operational and reliable data is available, the problem becomes much easier. If it's a new mine, the experiences of other mines in the same area can be a useful resource. When there is no data available, the engineer must rely on experiences from mines that are further away. Sometimes, the "comparison ton" is used to estimate costs for mines without actual experience data. Since costs mainly rely on the factors mentioned earlier, if the known costs from an operational mine elsewhere are used as a base, and adjustments are made for the more or less favorable impacts of the differing items, a fairly accurate estimate can be obtained.
Mine examinations are very often inspired by the belief that extended operations or new metallurgical applications to the mine will expand the profits. In such cases the paramount questions are the reduction of costs by better plant, larger outputs, new processes, or alteration of metallurgical basis and better methods. If every item of previous expenditure be gone over and considered, together with the equipment, and method by which it was obtained, the possible savings can be fairly well deduced, and justification for any particular line of action determined. One view of this subject will be further discussed under "Ratio of Output to the Mine." The conditions which govern the working costs are on every mine so special to itself, that no amount of advice is very useful. Volumes of advice have been published on the subject, but in the main their burden is not to underestimate.
Mine evaluations are often driven by the belief that extending operations or applying new metallurgical techniques will boost profits. In these situations, the key questions revolve around cutting costs through better facilities, increased production, new processes, or changes in the metallurgical approach and improved methods. By thoroughly reviewing every prior expense along with the equipment and the methods used to obtain it, potential savings can be identified, and the justification for any specific course of action can be established. One aspect of this topic will be further explored under "Ratio of Output to the Mine." The factors affecting working costs are unique to each mine, making broad advice less impactful. Numerous pieces of advice have been published on this topic, but they largely emphasize not underestimating.
In considering the working costs of base-metal mines, much depends upon the opportunity for treatment in customs works, smelters, etc. Such treatment means a saving of a large portion of equipment cost, and therefore of the capital to be invested and subsequently recovered. The economics of home treatment must be weighed against the sum which would need to be set aside for redemption of the plant, and unless there is a very distinct advantage to be had by the former, no risks should be taken. More engineers go wrong by the erection of treatment works where other treatment facilities are available, than do so by continued shipping. There are many mines where the cost of equipment could never be returned, and which would be valueless unless the ore could be shipped. Another phase of foreign treatment arises from the necessity or advantage of a mixture of ores,—the opportunity of such mixtures often gives the public smelter an advantage in treatment with which treatment on the mine could never compete.
When looking at the operating costs of base-metal mines, a lot depends on the possibility of using customs facilities, smelters, etc. This kind of treatment saves a significant amount on equipment costs, which impacts the capital that needs to be invested and eventually recovered. The economics of treating ore at home should be compared to the amount needed to maintain the plant, and unless there's a clear benefit from treating it at home, no risks should be taken. More engineers make mistakes by setting up treatment facilities when there are other options available than those who continue to ship the ore. There are many mines where the cost of the equipment could never be recouped and would be worthless without the ability to ship the ore. Another aspect of foreign treatment comes from the need or benefit of mixing ores—often, the chance to mix ores gives the public smelter an advantage in processing that on-site treatment could never match.
Fluctuation in the price of base metals is a factor so much to Page 41 be taken into consideration, that it is desirable in estimating mine values to reduce the working costs to a basis of a "per unit" of finished metal. This method has the great advantage of indicating so simply the involved risks of changing prices that whoso runs may read. Where one metal predominates over the other to such an extent as to form the "backbone" of the value of the mine, the value of the subsidiary metals is often deducted from the cost of the principal metal, in order to indicate more plainly the varying value of the mine with the fluctuating prices of the predominant metal. For example, it is usual to state that the cost of copper production from a given ore will be so many cents per pound, or so many pounds sterling per ton. Knowing the total metal extractable from the ore in sight, the profits at given prices of metal can be readily deduced. The point at which such calculation departs from the "per-ton-of-ore" unto the per-unit-cost-of-metal basis, usually lies at the point in ore dressing where it is ready for the smelter. To take a simple case of a lead ore averaging 20%: this is to be first concentrated and the lead reduced to a concentrate averaging 70% and showing a recovery of 75% of the total metal content. The cost per ton of development, mining, concentration, management, is to this point say $4 per ton of original crude ore. The smelter buys the concentrate for 95% of the value of the metal, less the smelting charge of $15 per ton, or there is a working cost of a similar sum by home equipment. In this case 4.66 tons of ore are required to produce one ton of concentrates, and therefore each ton of concentrates costs $18.64. This amount, added to the smelting charge, gives a total of $33.64 for the creation of 70% of one ton of finished lead, or equal to 2.40 cents per pound which can be compared with the market price less 5%. If the ore were to contain 20 ounces of silver per ton, of which 15 ounces were recovered into the leady concentrates, and the smelter price for the silver were 50 cents per ounce, then the $7.50 thus recovered would be subtracted from $33.64, making the apparent cost of the lead 1.86 cents per pound.
Fluctuations in the price of base metals are a factor that should definitely be taken into account. It's advisable when estimating mine values to adjust the operating costs to reflect a "per unit" of finished metal. This approach has the significant advantage of clearly showing the risks associated with changing prices in a way that is easy to understand. When one metal is much more dominant than others, essentially serving as the "backbone" of the mine's value, the worth of the secondary metals is often subtracted from the cost of the primary metal to better highlight how the mine’s value shifts with the fluctuating prices of the main metal. For instance, it’s common to express the cost of producing copper from a certain ore as a specific number of cents per pound or a certain amount in pounds sterling per ton. Knowing the total amount of metal that can be extracted from the ore in sight makes it easy to calculate the profits at given metal prices. The transition from calculating on a "per-ton-of-ore" basis to a "per-unit-cost-of-metal" basis typically occurs at the point in ore processing when it is ready for the smelting stage. Taking a straightforward example of lead ore with an average of 20%: this ore must first be concentrated, resulting in lead that's reduced to an average of 70% purity and showing a recovery rate of 75% of the total metal content. The cost per ton for development, mining, concentration, and management up to this point is approximately $4 per ton of raw ore. The smelter purchases the concentrate for 95% of the metal's value, minus a smelting charge of $15 per ton, or there might be a similar operating cost incurred using in-house equipment. In this scenario, 4.66 tons of ore are needed to produce one ton of concentrate, which means each ton of concentrate costs $18.64. When you add this amount to the smelting charge, the total comes to $33.64 for producing 70% of one ton of finished lead, equating to 2.40 cents per pound, which can then be compared to the market price, less 5%. If the ore contains 20 ounces of silver per ton, with 15 ounces being extracted into the lead concentrates, and if the smelter price for silver is 50 cents per ounce, then the $7.50 obtained from this would be deducted from the $33.64, resulting in an apparent cost of the lead being 1.86 cents per pound.
Page 42 CHAPTER V.
Mine Valuation (Continued).
Asset Valuation (Continued).
REDEMPTION OR AMORTIZATION OF CAPITAL AND INTEREST. |
It is desirable to state in some detail the theory of amortization before consideration of its application in mine valuation.
It’s important to explain the theory of amortization in some detail before discussing how it’s applied in mine valuation.
As every mine has a limited life, the capital invested in it must be redeemed during the life of the mine. It is not sufficient that there be a bare profit over working costs. In this particular, mines differ wholly from many other types of investment, such as railways. In the latter, if proper appropriation is made for maintenance, the total income to the investor can be considered as interest or profit; but in mines, a portion of the annual income must be considered as a return of capital. Therefore, before the yield on a mine investment can be determined, a portion of the annual earnings must be set aside in such a manner that when the mine is exhausted the original investment will have been restored. If we consider the date due for the return of the capital as the time when the mine is exhausted, we may consider the annual instalments as payments before the due date, and they can be put out at compound interest until the time for restoration arrives. If they be invested in safe securities at the usual rate of about 4%, the addition of this amount of compound interest will assist in the repayment of the capital at the due date, so that the annual contributions to a sinking fund need not themselves aggregate the total capital to be restored, but may be smaller by the deficiency which will be made up by their interest earnings. Such a system of redemption of capital is called "Amortization."
As every mine has a limited lifespan, the capital invested in it must be recouped during that lifespan. It's not enough to just show a profit over working costs. In this respect, mines are very different from many other types of investments, like railways. In railways, as long as there is proper funding for maintenance, the total income can be seen as interest or profit; however, with mines, part of the annual income needs to be viewed as a return of capital. Therefore, before we can assess the yield from a mine investment, a portion of the annual earnings must be set aside in such a way that when the mine runs out, the original investment will have been recovered. If we think of the deadline for returning the capital as the moment the mine is depleted, we can view the annual installments as early payments, which can earn compound interest until the time for repayment comes. If these funds are invested in safe securities at the usual rate of about 4%, the added compound interest will help in repaying the capital by the deadline, so the annual contributions to a sinking fund don’t need to total the full capital that needs to be restored; instead, they can be less by the amount covered by the interest earned. This method of capital recovery is called "Amortization."
Obviously it is not sufficient for the mine investor that his capital shall have been restored, but there is required an excess earning over and above the necessities of this annual funding of Page 43 capital. What rate of excess return the mine must yield is a matter of the risks in the venture and the demands of the investor. Mining business is one where 7% above provision for capital return is an absolute minimum demanded by the risks inherent in mines, even where the profit in sight gives warranty to the return of capital. Where the profit in sight (which is the only real guarantee in mine investment) is below the price of the investment, the annual return should increase in proportion. There are thus two distinct directions in which interest must be computed,—first, the internal influence of interest in the amortization of the capital, and second, the percentage return upon the whole investment after providing for capital return.
Clearly, it’s not enough for a mine investor to simply get their capital back; they also need to earn more than what's necessary to cover the annual funding of Page 43 capital. The required rate of excess return depends on the risks involved in the venture and the investor's expectations. In mining, a minimum of 7% above what’s set aside for capital return is considered essential due to the inherent risks, even when the expected profit suggests that capital can be returned. If the anticipated profit—which is the only real assurance in mine investments—is lower than the investment cost, the annual return should increase accordingly. Therefore, there are two main aspects to consider when calculating interest: first, the internal impact of interest on the amortization of the capital, and second, the percentage return on the entire investment after accounting for capital return.
There are many limitations to the introduction of such refinements as interest calculations in mine valuation. It is a subject not easy to discuss with finality, for not only is the term of years unknown, but, of more importance, there are many factors of a highly speculative order to be considered in valuing. It may be said that a certain life is known in any case from the profit in sight, and that in calculating this profit a deduction should be made from the gross profit for loss of interest on it pending recovery. This is true, but as mines are seldom dealt with on the basis of profit in sight alone, and as the purchase price includes usually some proportion for extension in depth, an unknown factor is introduced which outweighs the known quantities. Therefore the application of the culminative effect of interest accumulations is much dependent upon the sort of mine under consideration. In most cases of uncertain continuity in depth it introduces a mathematical refinement not warranted by the speculative elements. For instance, in a mine where the whole value is dependent upon extension of the deposit beyond openings, and where an expected return of at least 50% per annum is required to warrant the risk, such refinement would be absurd. On the other hand, in a Witwatersrand gold mine, in gold and tin gravels, or in massive copper mines such as Bingham and Lake Superior, where at least some sort of life can be approximated, it becomes a most vital element in valuation.
There are many limitations to introducing refinements like interest calculations in mine valuation. It’s a topic that's hard to discuss definitively, not only because the number of years is unknown, but more importantly, there are many highly speculative factors to consider when valuing a mine. You could say that a certain lifespan is known in any case based on the profit in sight, and that when calculating this profit, you should deduct from the gross profit for the loss of interest on it while waiting for recovery. This is true, but since mines are rarely evaluated solely based on profit in sight and because the purchase price usually includes some portion for potential depth extension, an unknown factor comes into play that outweighs the known quantities. Therefore, the impact of accumulated interest is heavily dependent on the type of mine being considered. In most cases where depth continuity is uncertain, it introduces a mathematical detail that isn't justified by the speculative elements. For example, in a mine where the entire value relies on extending the deposit beyond existing openings, and where a return of at least 50% per year is needed to justify the risk, such a refinement would be ridiculous. On the other hand, in a Witwatersrand gold mine or in gold and tin gravels, or in large copper mines like Bingham and Lake Superior, where at least some kind of lifespan can be estimated, it becomes a crucial factor in valuation.
Page 44 In general it may be said that the lower the total annual return expected upon the capital invested, the greater does the amount demanded for amortization become in proportion to this total income, and therefore the greater need of its introduction in calculations. Especially is this so where the cost of equipment is large proportionately to the annual return. Further, it may be said that such calculations are of decreasing use with increasing proportion of speculative elements in the price of the mine. The risk of extension in depth, of the price of metal, etc., may so outweigh the comparatively minor factors here introduced as to render them useless of attention.
Page 44 In general, the lower the total annual return expected from the invested capital, the greater the amount needed for amortization becomes relative to the total income. This means there's a greater need to include it in calculations, especially when the cost of equipment is high compared to the annual return. Additionally, these calculations become less useful as the speculative factors affecting the mine's price increase. The risks associated with depth extension, metal prices, and so on might overshadow these smaller factors, making them not worth considering.
In the practical conduct of mines or mining companies, sinking funds for amortization of capital are never established. In the vast majority of mines of the class under discussion, the ultimate duration of life is unknown, and therefore there is no basis upon which to formulate such a definite financial policy even were it desired. Were it possible to arrive at the annual sum to be set aside, the stockholders of the mining type would prefer to do their own reinvestment. The purpose of these calculations does not lie in the application of amortization to administrative finance. It is nevertheless one of the touchstones in the valuation of certain mines or mining investments. That is, by a sort of inversion such calculations can be made to serve as a means to expose the amount of risk,—to furnish a yardstick for measuring the amount of risk in the very speculations of extension in depth and price of metals which attach to a mine. Given the annual income being received, or expected, the problem can be formulated into the determination of how many years it must be continued in order to amortize the investment and pay a given rate of profit. A certain length of life is evident from the ore in sight, which may be called the life in sight. If the term of years required to redeem the capital and pay an interest upon it is greater than the life in sight, then this extended life must come from extension in depth, or ore from other direction, or increased price of metals. If we then take the volume and profit on the ore as disclosed we can calculate the number of feet the deposit must extend in depth, or additional tonnage Page 45 that must be obtained of the same grade, or the different prices of metal that must be secured, in order to satisfy the demanded term of years. These demands in actual measure of ore or feet or higher price can then be weighed against the geological and industrial probabilities.
In the practical management of mines or mining companies, sinking funds for capital amortization are rarely created. In most of the mines we're talking about, the eventual lifespan is unknown, so there’s no solid basis for developing a clear financial policy, even if there was a desire to do so. If it were possible to figure out an annual amount to set aside, the shareholders of mining companies would rather handle their own reinvestments. The goal of these calculations isn’t to apply amortization to administrative finances. However, these calculations are essential in valuing certain mines or mining investments. Essentially, by a sort of reversal, these calculations can reveal the amount of risk involved—acting as a measure for assessing the risk tied to speculations on deepening the mine or changes in metal prices. Given the current or expected annual income, the challenge becomes determining how many years it needs to continue to pay back the investment and provide a specific profit rate. A certain lifespan is indicated by the accessible ore, which we can refer to as the "life in sight." If the number of years needed to recover the capital and pay interest exceeds this life in sight, there must be additional life from deepening the mine, ore from other sources, or rising metal prices. By examining the volume and profit from the disclosed ore, we can calculate how deep the deposit needs to extend, or how much additional tonnage of the same quality is needed, or what different metal prices must be achieved to meet the required timeframe. These demands for actual quantities of ore, depth, or higher prices can then be compared against geological and industrial probabilities.
The following tables and examples may be of assistance in these calculations.
The tables and examples below might help with these calculations.
Table 1. To apply this table, the amount of annual income or dividend and the term of years it will last must be known or estimated factors. It is then possible to determine the present value of this annual income after providing for amortization and interest on the investment at various rates given, by multiplying the annual income by the factor set out.
Table 1. To use this table, you need to know or estimate the annual income or dividend amount and the number of years it will last. You can then find the present value of this annual income by accounting for amortization and interest on the investment at the various rates provided, by multiplying the annual income by the factor listed.
A simple illustration would be that of a mine earning a profit of $200,000 annually, and having a total of 1,000,000 tons in sight, yielding a profit of $2 a ton, or a total profit in sight of $2,000,000, thus recoverable in ten years. On a basis of a 7% return on the investment and amortization of capital (Table I), the factor is 6.52 x $200,000 = $1,304,000 as the present value of the gross profits exposed. That is, this sum of $1,304,000, if paid for the mine, would be repaid out of the profit in sight, together with 7% interest if the annual payments into sinking fund earn 4%.
A simple example is a mine that makes $200,000 in profit each year and has 1,000,000 tons available, which gives a profit of $2 per ton, resulting in a total potential profit of $2,000,000 that can be recovered in ten years. Based on a 7% return on investment and capital amortization (Table I), the factor is 6.52 x $200,000 = $1,304,000, representing the present value of the total exposed profits. This means that if you paid $1,304,000 for the mine, it would be covered by the profits available, plus 7% interest, assuming the annual payments into the sinking fund earn 4%.
Page 46 TABLE I.
Present Value of an Annual Dividend Over — Years at —% and Replacing Capital by Reinvestment of an Annual Sum at 4%.
Present Value of an Annual Dividend Over — Years at —% and Replacing Capital by Reinvesting an Annual Amount at 4%.
Years | 5% | 6% | 7% | 8% | 9% | 10% |
---|---|---|---|---|---|---|
1 | .95 | .94 | .93 | .92 | .92 | .91 |
2 | 1.85 | 1.82 | 1.78 | 1.75 | 1.72 | 1.69 |
3 | 2.70 | 2.63 | 2.56 | 2.50 | 2.44 | 2.38 |
4 | 3.50 | 3.38 | 3.27 | 3.17 | 3.07 | 2.98 |
5 | 4.26 | 4.09 | 3.93 | 3.78 | 3.64 | 3.51 |
6 | 4.98 | 4.74 | 4.53 | 4.33 | 4.15 | 3.99 |
7 | 5.66 | 5.36 | 5.09 | 4.84 | 4.62 | 4.41 |
8 | 6.31 | 5.93 | 5.60 | 5.30 | 5.04 | 4.79 |
9 | 6.92 | 6.47 | 6.08 | 5.73 | 5.42 | 5.14 |
10 | 7.50 | 6.98 | 6.52 | 6.12 | 5.77 | 5.45 |
11 | 8.05 | 7.45 | 6.94 | 6.49 | 6.09 | 5.74 |
12 | 8.58 | 7.90 | 7.32 | 6.82 | 6.39 | 6.00 |
13 | 9.08 | 8.32 | 7.68 | 7.13 | 6.66 | 6.24 |
14 | 9.55 | 8.72 | 8.02 | 7.42 | 6.91 | 6.46 |
15 | 10.00 | 9.09 | 8.34 | 7.79 | 7.14 | 6.67 |
16 | 10.43 | 9.45 | 8.63 | 7.95 | 7.36 | 6.86 |
17 | 10.85 | 9.78 | 8.91 | 8.18 | 7.56 | 7.03 |
18 | 11.24 | 10.10 | 9.17 | 8.40 | 7.75 | 7.19 |
19 | 11.61 | 10.40 | 9.42 | 8.61 | 7.93 | 7.34 |
20 | 11.96 | 10.68 | 9.65 | 8.80 | 8.09 | 7.49 |
21 | 12.30 | 10.95 | 9.87 | 8.99 | 8.24 | 7.62 |
22 | 12.62 | 11.21 | 10.08 | 9.16 | 8.39 | 7.74 |
23 | 12.93 | 11.45 | 10.28 | 9.32 | 8.52 | 7.85 |
24 | 13.23 | 11.68 | 10.46 | 9.47 | 8.65 | 7.96 |
25 | 13.51 | 11.90 | 10.64 | 9.61 | 8.77 | 8.06 |
26 | 13.78 | 12.11 | 10.80 | 9.75 | 8.88 | 8.16 |
27 | 14.04 | 12.31 | 10.96 | 9.88 | 8.99 | 8.25 |
28 | 14.28 | 12.50 | 11.11 | 10.00 | 9.09 | 8.33 |
29 | 14.52 | 12.68 | 11.25 | 10.11 | 9.18 | 8.41 |
30 | 14.74 | 12.85 | 11.38 | 10.22 | 9.27 | 8.49 |
31 | 14.96 | 13.01 | 11.51 | 10.32 | 9.36 | 8.56 |
32 | 15.16 | 13.17 | 11.63 | 10.42 | 9.44 | 8.62 |
33 | 15.36 | 13.31 | 11.75 | 10.51 | 9.51 | 8.69 |
34 | 15.55 | 13.46 | 11.86 | 10.60 | 9.59 | 8.75 |
35 | 15.73 | 13.59 | 11.96 | 10.67 | 9.65 | 8.80 |
36 | 15.90 | 13.72 | 12.06 | 10.76 | 9.72 | 8.86 |
37 | 16.07 | 13.84 | 12.16 | 10.84 | 9.78 | 8.91 |
38 | 16.22 | 13.96 | 12.25 | 10.91 | 9.84 | 8.96 |
39 | 16.38 | 14.07 | 12.34 | 10.98 | 9.89 | 9.00 |
40 | 16.52 | 14.18 | 12.42 | 11.05 | 9.95 | 9.05 |
Condensed from Inwood's Tables. |
Page 47 Table II is practically a compound discount table. That is, by it can be determined the present value of a fixed sum payable at the end of a given term of years, interest being discounted at various given rates. Its use may be illustrated by continuing the example preceding.
Page 47 Table II is essentially a compound discount table. This allows us to determine the present value of a fixed amount that will be paid at the end of a specified number of years, with interest being discounted at various rates. Its application can be demonstrated by continuing the previous example.
TABLE II.
Present Value of $1, or £1, payable in — Years, Interest taken at —%.
Present Value of $1 or £1, to be paid in — years, with interest calculated at —%.
Years | 4% | 5% | 6% | 7% | ||
---|---|---|---|---|---|---|
1 | .961 | .952 | .943 | .934 | ||
2 | .924 | .907 | .890 | .873 | ||
3 | .889 | .864 | .840 | .816 | ||
4 | .854 | .823 | .792 | .763 | ||
5 | .821 | .783 | .747 | .713 | ||
6 | .790 | .746 | .705 | .666 | ||
7 | .760 | .711 | .665 | .623 | ||
8 | .731 | .677 | .627 | .582 | ||
9 | .702 | .645 | .592 | .544 | ||
10 | .675 | .614 | .558 | .508 | ||
11 | .649 | .585 | .527 | .475 | ||
12 | .625 | .557 | .497 | .444 | ||
13 | .600 | .530 | .469 | .415 | ||
14 | .577 | .505 | .442 | .388 | ||
15 | .555 | .481 | .417 | .362 | ||
16 | .534 | .458 | .394 | .339 | ||
17 | .513 | .436 | .371 | .316 | ||
18 | .494 | .415 | .350 | .296 | ||
19 | .475 | .396 | .330 | .276 | ||
20 | .456 | .377 | .311 | .258 | ||
21 | .439 | .359 | .294 | .241 | ||
22 | .422 | .342 | .277 | .266 | ||
23 | .406 | .325 | .262 | .211 | ||
24 | .390 | .310 | .247 | .197 | ||
25 | .375 | .295 | .233 | .184 | ||
26 | .361 | .281 | .220 | .172 | ||
27 | .347 | .268 | .207 | .161 | ||
28 | .333 | .255 | .196 | .150 | ||
29 | .321 | .243 | .184 | .140 | ||
30 | .308 | .231 | .174 | .131 | ||
31 | .296 | .220 | .164 | .123 | ||
32 | .285 | .210 | .155 | .115 | ||
33 | .274 | .200 | .146 | .107 | ||
34 | .263 | .190 | .138 | .100 | ||
35 | .253 | .181 | .130 | .094 | ||
36 | .244 | .172 | .123 | .087 | ||
37 | .234 | .164 | .116 | .082 | ||
38 | .225 | .156 | .109 | .076 | ||
39 | .216 | .149 | .103 | .071 | ||
40 | .208 | .142 | .097 | .067 | ||
Condensed from Inwood's Tables. |
Page 48 If such a mine is not equipped, and it is assumed that $200,000 are required to equip the mine, and that two years are required for this equipment, the value of the ore in sight is still less, because of the further loss of interest in delay and the cost of equipment. In this case the present value of $1,304,000 in two years, interest at 7%, the factor is .87 X 1,304,000 = $1,134,480. From this comes off the cost of equipment, or $200,000, leaving $934,480 as the present value of the profit in sight. A further refinement could be added by calculating the interest chargeable against the $200,000 equipment cost up to the time of production.
Page 48 If a mine is not set up, and it's estimated that $200,000 is needed for the necessary equipment, with a two-year timeline for installation, the value of the ore available is even lower due to the interest lost during the delay and the equipment costs. In this scenario, the present value of $1,304,000 in two years, with an interest rate of 7%, results in a factor of .87, so .87 X 1,304,000 = $1,134,480. From this amount, we subtract the equipment cost of $200,000, leaving us with $934,480 as the current value of the profit available. We could refine this further by calculating the interest that would accrue on the $200,000 equipment cost until production begins.
TABLE III.
Annual Rate of Dividend. | Number of years of life required to yield—% interest, and in addition to furnish annual instalments which, if reinvested at 4% will return the original investment at the end of the period. | |||||
---|---|---|---|---|---|---|
% | 5% | 6% | 7% | 8% | 9% | 10% |
6 | 41.0 | |||||
7 | 28.0 | 41.0 | ||||
8 | 21.6 | 28.0 | 41.0 | |||
9 | 17.7 | 21.6 | 28.0 | 41.0 | ||
10 | 15.0 | 17.7 | 21.6 | 28.0 | 41.0 | |
11 | 13.0 | 15.0 | 17.7 | 21.6 | 28.0 | 41.0 |
12 | 11.5 | 13.0 | 15.0 | 17.7 | 21.6 | 28.0 |
13 | 10.3 | 11.5 | 13.0 | 15.0 | 17.7 | 21.6 |
14 | 9.4 | 10.3 | 11.5 | 13.0 | 15.0 | 17.7 |
15 | 8.6 | 9.4 | 10.3 | 11.5 | 13.0 | 15.0 |
16 | 7.9 | 8.6 | 9.4 | 10.3 | 11.5 | 13.0 |
17 | 7.3 | 7.9 | 8.6 | 9.4 | 10.3 | 11.5 |
18 | 6.8 | 7.3 | 7.9 | 8.6 | 9.4 | 10.3 |
19 | 6.4 | 6.8 | 7.3 | 7.9 | 8.6 | 9.4 |
20 | 6.0 | 6.4 | 6.8 | 7.3 | 7.9 | 8.6 |
21 | 5.7 | 6.0 | 6.4 | 6.8 | 7.3 | 7.9 |
22 | 5.4 | 5.7 | 6.0 | 6.4 | 6.8 | 7.3 |
23 | 5.1 | 5.4 | 5.7 | 6.0 | 6.4 | 6.8 |
24 | 4.9 | 5.1 | 5.4 | 5.7 | 6.0 | 6.4 |
25 | 4.7 | 4.9 | 5.1 | 5.4 | 5.7 | 6.0 |
26 | 4.5 | 4.7 | 4.9 | 5.1 | 5.4 | 5.7 |
27 | 4.3 | 4.5 | 4.7 | 4.9 | 5.1 | 5.4 |
28 | 4.1 | 4.3 | 4.5 | 4.7 | 4.9 | 5.1 |
29 | 3.9 | 4.1 | 4.3 | 4.5 | 4.7 | 4.9 |
30 | 3.8 | 3.9 | 4.1 | 4.3 | 4.5 | 4.7 |
Page 49 Table III. This table is calculated by inversion of the factors in Table I, and is the most useful of all such tables, as it is a direct calculation of the number of years that a given rate of income on the investment must continue in order to amortize the capital (the annual sinking fund being placed at compound interest at 4%) and to repay various rates of interest on the investment. The application of this method in testing the value of dividend-paying shares is very helpful, especially in weighing the risks involved in the portion of the purchase or investment unsecured by the profit in sight. Given the annual percentage income on the investment from the dividends of the mine (or on a non-producing mine assuming a given rate of production and profit from the factors exposed), by reference to the table the number of years can be seen in which this percentage must continue in order to amortize the investment and pay various rates of interest on it. As said before, the ore in sight at a given rate of exhaustion can be reduced to terms of life in sight. This certain period deducted from the total term of years required gives the life which must be provided by further discovery of ore, and this can be reduced to tons or feet of extension of given ore-bodies and a tangible position arrived at. The test can be applied in this manner to the various prices which must be realized from the base metal in sight to warrant the price.
Page 49 Table III. This table is created by reversing the factors in Table I, and it's the most useful of all such tables, as it provides a direct calculation of how many years a specific income rate on the investment needs to continue in order to pay off the capital (with the annual sinking fund earning compound interest at 4%) and to cover various interest rates on the investment. Using this method to assess the value of dividend-paying shares is very helpful, especially when considering the risks involved in the part of the purchase or investment that isn’t backed by visible profits. Given the annual percentage income on the investment from the dividends of the mine (or for a non-producing mine, based on a projected rate of production and profit from the given factors), you can refer to the table to find out how many years this percentage needs to continue to cover the investment and various interest rates on it. As mentioned earlier, the ore in sight at a specified depletion rate can be quantified in terms of its expected lifespan. Subtracting this certain period from the total number of years required gives the lifespan that must be achieved through further ore discoveries, which can then be translated into tons or feet of extensions of the identified ore bodies to arrive at a concrete assessment. This method can be applied to the different prices that need to be achieved from the base metal in sight to justify the price.
Taking the last example and assuming that the mine is equipped, and that the price is $2,000,000, the yearly return on the price is 10%. If it is desired besides amortizing or redeeming the capital to secure a return of 7% on the investment, it will be seen by reference to the table that there will be required a life of 21.6 years. As the life visible in the ore in sight is ten years, then the extensions in depth must produce ore for 11.6 years longer—1,160,000 tons. If the ore-body is 1,000 feet long and 13 feet wide, it will furnish of gold ore 1,000 tons per foot of depth; hence the ore-body must extend 1,160 feet deeper to justify the price. Mines are seldom so simple a proposition as this example. There are usually probabilities of other ore; and in the case of base metal, then variability of price and other elements must be counted. However, once the extension in depth Page 50 which is necessary is determined for various assumptions of metal value, there is something tangible to consider and to weigh with the five geological weights set out in Chapter III.
Taking the last example and assuming that the mine is set up, and that the price is $2,000,000, the annual return on that investment is 10%. If we want to not only recover the capital but also secure a 7% return on the investment, it’s clear from the table that we’d need the mine to last 21.6 years. Since the visible ore supply lasts ten years, the extensions in depth need to yield ore for an additional 11.6 years—1,160,000 tons. If the ore body is 1,000 feet long and 13 feet wide, it will provide 1,000 tons of gold ore per foot of depth; therefore, the ore body needs to extend 1,160 feet deeper to justify the price. Mines are rarely as straightforward as this example. There are often probabilities of finding additional ore, and in the case of base metals, fluctuations in price and other factors must be considered. However, once the necessary depth extension Page 50 required for various metal value assumptions is established, there’s something concrete to evaluate alongside the five geological factors discussed in Chapter III.
The example given can be expanded to indicate not only the importance of interest and redemption in the long extension in depth required, but a matter discussed from another point of view under "Ratio of Output." If the plant on this mine were doubled and the earnings increased to 20% ($400,000 per annum) (disregarding the reduction in working expenses that must follow expansion of equipment), it will be found that the life required to repay the purchase money,—$2,000,000,—and 7% interest upon it, is about 6.8 years.
The example provided can be expanded to highlight not just the significance of interest and repayment over the long period required, but also a topic explored from a different angle under "Ratio of Output." If the plant at this mine were doubled and the earnings rose to 20% ($400,000 per year) (ignoring the decrease in operating costs that would result from expanding the equipment), it would be found that the time needed to pay back the purchase price—$2,000,000—and 7% interest on that amount is approximately 6.8 years.
As at this increased rate of production there is in the ore in sight a life of five years, the extension in depth must be depended upon for 1.8 years, or only 360,000 tons,—that is, 360 feet of extension. Similarly, the present value of the ore in sight is $268,000 greater if the mine be given double the equipment, for thus the idle money locked in the ore is brought into the interest market at an earlier date. Against this increased profit must be weighed the increased cost of equipment. The value of low grade mines, especially, is very much a factor of the volume of output contemplated.
At the current production rate, the visible ore reserves can last for five years. We can expect an additional 1.8 years from the depth extension, which amounts to only 360,000 tons, or essentially 360 feet of extension. Additionally, if the mine were equipped with double the resources, the current value of the visible ore would increase by $268,000, since the idle money tied up in the ore would be available for investment sooner. However, this increased profit needs to be considered alongside the higher cost of the equipment. The value of low-grade mines is significantly influenced by the planned output volume.
Page 51 CHAPTER VI.
Mine Valuation (Concluded).
Mine Valuation (Finalized).
VALUATION OF MINES WITH LITTLE OR NO ORE IN SIGHT; VALUATIONS ON SECOND-HAND DATA; GENERAL CONDUCT OF EXAMINATIONS; REPORTS. |
A large number of examinations arise upon prospecting ventures or partially developed mines where the value is almost wholly prospective. The risks in such enterprises amount to the possible loss of the whole investment, and the possible returns must consequently be commensurate. Such business is therefore necessarily highly speculative, but not unjustifiable, as the whole history of the industry attests; but this makes the matter no easier for the mine valuer. Many devices of financial procedure assist in the limitation of the sum risked, and offer a middle course to the investor between purchase of a wholly prospective value and the loss of a possible opportunity to profit by it. The usual form is an option to buy the property after a period which permits a certain amount of development work by the purchaser before final decision as to purchase.
A lot of assessments come up when exploring new projects or partially developed mines where the value is mostly hypothetical. The risks in these ventures can lead to losing the entire investment, so the potential returns must match that risk. Therefore, this kind of business is very speculative, but it's not unreasonable, as the entire history of the industry shows; however, that doesn’t make things easier for the mine appraiser. Various financial strategies help limit the total amount at risk and provide a compromise for investors between buying something that may not have any value yet and missing out on a chance to benefit from it. The common approach is to have an option to purchase the property after a period that allows the buyer to do some development work before making a final decision to buy.
Aside from young mines such enterprises often arise from the possibility of lateral extension of the ore-deposit outside the boundaries of the property of original discovery (Fig. 3), in which cases there is often no visible ore within the property under consideration upon which to found opinion. In regions where vertical side lines obtain, there is always the possibility of a "deep level" in inclined deposits. Therefore the ground surrounding known deposits has a certain speculative value, upon which engineers are often called to pass judgment. Except in such unusual occurrences as South African bankets, or Lake Superior coppers, prospecting for deep level of extension is also a highly speculative phase of mining.
Aside from young mines, these kinds of businesses often come about because of the potential to expand the ore deposit beyond the original discovery area (Fig. 3). In these cases, there’s often no visible ore within the property we’re looking at, making it hard to form an opinion. In areas where vertical boundaries apply, there’s always the chance of a "deep level" in slanted deposits. So, the land surrounding known deposits has a certain speculative value, and engineers are often asked to evaluate it. Except for rare cases like South African bankets or Lake Superior copper, searching for deep-level extensions is also a highly speculative aspect of mining.
Page 52 The whole basis of opinion in both classes of ventures must be the few geological weights,—the geology of the property and the district, the development of surrounding mines, etc. In any event, there is a very great percentage of risk, and the profit to be gained by success must be, proportionally to the expenditure involved, very large. It is no case for calculating amortization and other refinements. It is one where several hundreds or thousands of per cent hoped for on the investment is the only justification.
Page 52 The entire foundation of opinion in both types of ventures should rely on a few key geological factors—the geology of the property and the area, the progress of nearby mines, and so on. Regardless, there is a significantly high percentage of risk, and the potential profit from success must be very large relative to the investment made. This isn't a situation for calculating amortization or other complex details. Instead, the only justification is the expectation of several hundreds or thousands of percent return on the investment.
OPINIONS AND VALUATIONS UPON SECOND-HAND DATA.
Some one may come forward and deprecate the bare suggestion of an engineer's offering an opinion when he cannot have proper first-hand data. But in these days we have to deal with conditions as well as theories of professional ethics. The growing ownership of mines by companies, that is by corporations composed of many individuals, and with their stocks often dealt in on the public exchanges, has resulted in holders whose interest is not large enough to warrant their undertaking the cost of exhaustive examinations. The system has produced an increasing class of mining speculators and investors who are finding and supplying the enormous sums required to work our mines,—sums beyond the reach of the old-class single-handed mining men. Every year the mining investors of the new order are coming more and more to the engineer for advice, and they should be encouraged, because such counsel can be given within limits, and these limits tend to place the industry upon a sounder footing of ownership. As was said before, the lamb can be in a measure protected. The engineer's interest is to protect him, so that the industry which concerns his own life-work may be in honorable repute, and that capital may be readily forthcoming for its expansion. Moreover, by constant advice to the investor as to what constitutes a properly presented and managed project, the arrangement of such proper presentation and management will tend to become an a priori function of the promoter.
Someone might come forward and criticize the mere idea of an engineer giving an opinion without having the proper firsthand data. But nowadays, we need to consider both the conditions and the theories of professional ethics. The increasing ownership of mines by companies—meaning corporations made up of many individuals—along with their stocks often traded on public exchanges, has led to shareholders whose investment isn't significant enough to justify the costs of thorough examinations. This system has created a growing group of mining speculators and investors who are able to find and provide the huge amounts of money needed to operate our mines—sums that far exceed what the traditional solo mining operators could manage. Each year, these new mining investors are turning to engineers more frequently for advice, and they should be encouraged because such guidance can be given within certain limits, which helps establish a more secure ownership structure in the industry. As mentioned before, the lamb can be partially protected. The engineer's goal is to safeguard those interests, so that the industry relevant to their life’s work can maintain a good reputation and secure capital for its growth. Furthermore, by consistently advising investors on what makes a well-presented and well-managed project, the approach to proper presentation and management will likely become a basic responsibility of the promoter.
Page 53 Sometimes the engineer can make a short visit to the mine for data purposes,—more often he cannot. In the former case, he can resolve for himself an approximation upon all the factors bearing on value, except the quality of the ore. For this, aside from inspection of the ore itself, a look at the plans is usually enlightening. A longitudinal section of the mine showing a continuous shortening of the stopes with each succeeding level carries its own interpretation. In the main, the current record of past production and estimates of the management as to ore-reserves, etc., can be accepted in ratio to the confidence that can be placed in the men who present them. It then becomes a case of judgment of men and things, and here no rule applies.
Page 53 Sometimes the engineer can make a brief visit to the mine for data purposes; more often, he cannot. When he can visit, he can assess all the factors affecting value, except for the quality of the ore. To evaluate that, apart from inspecting the ore itself, reviewing the plans is usually helpful. A longitudinal section of the mine that shows a continuous shortening of the stopes with each level provides its own insights. Generally, the current record of past production and management's estimates of ore reserves can be trusted to the extent of the confidence we have in the people presenting them. It then becomes a matter of judging people and circumstances, and there are no specific rules for that.
Advice must often be given upon data alone, without inspection of the mine. Most mining data present internal evidence as to credibility. The untrustworthy and inexperienced betray themselves in their every written production. Assuming the reliability of data, the methods already discussed for weighing the ultimate value of the property can be applied. It would be possible to cite hundreds of examples of valuation based upon second-hand data. Three will, however, sufficiently illustrate. First, the R mine at Johannesburg. With the regularity of this deposit, the development done, and a study of the workings on the neighboring mines and in deeper ground, it is a not unfair assumption that the reefs will maintain size and value throughout the area. The management is sound, and all the data are given in the best manner. The life of the mine is estimated at six years, with some probabilities of further ore from low-grade sections. The annual earnings available for dividends are at the rate of about £450,000 per annum. The capital is £440,000 in £1 shares. By reference to the table on page 46 it will be seen that the present value of £450,000 spread over six years to return capital at the end of that period, and give 7% dividends in the meantime, is 4.53 x £450,000 = £2,036,500 ÷ 440,000 = £4 12s. 7d. per share. So that this mine, on the assumption of continuity of values, will pay about 7% and return the price. Seven per cent is, however, not deemed an adequate return for the risks of labor Page 54 troubles, faults, dykes, or poor patches. On a 9% basis, the mine is worth about £4 4s. per share.
Advice is often given based solely on data, without inspecting the mine itself. Most mining data show signs of credibility. The unreliable and inexperienced reveal themselves in everything they write. Assuming the data is reliable, the methods discussed for evaluating the property's ultimate value can be applied. There are countless examples of valuations based on second-hand data, but three examples will illustrate this well. First, consider the R mine in Johannesburg. Given the consistency of this deposit, the development completed, and an analysis of nearby mines and deeper ground, it's reasonable to assume that the reefs will maintain their size and value throughout the area. The management is solid, and the data is presented clearly. The mine's lifespan is estimated at six years, with a possibility of additional ore from lower-grade sections. The annual earnings available for dividends are about £450,000 per year. The capital is £440,000 in £1 shares. Referring to the table on page 46, we can see that the present value of £450,000 over six years, returning the capital at the end of that period while providing 7% dividends in the meantime, is calculated as 4.53 x £450,000 = £2,036,500 ÷ 440,000 = £4 12s. 7d. per share. Therefore, under the assumption of consistent values, this mine will yield around 7% and return the investment. However, 7% is not considered sufficient return for the risks of labor troubles, faults, dykes, or poor patches. Based on a 9% return, the mine's value is approximately £4 4s. per share.
Second, the G mine in Nevada. It has a capital of $10,000,000 in $1 shares, standing in the market at 50 cents each. The reserves are 250,000 tons, yielding a profit for yearly division of $7 per ton. It has an annual capacity of about 100,000 tons, or $700,000 net profit, equal to 14% on the market value. In order to repay the capital value of $5,000,000 and 8% per annum, it will need a life of (Table III) 13 years, of which 2-1/2 are visible. The size of the ore-bodies indicates a yield of about 1,100 tons per foot of depth. At an exhaustion rate of 100,000 tons per annum, the mine would need to extend to a depth of over a thousand feet below the present bottom. There is always a possibility of finding parallel bodies or larger volumes in depth, but it would be a sanguine engineer indeed who would recommend the stock, even though it pays an apparent 14%.
Second, the G mine in Nevada has a capital of $10,000,000 in $1 shares, currently trading at 50 cents each. The reserves total 250,000 tons, generating a profit for an annual distribution of $7 per ton. It has an annual capacity of about 100,000 tons, resulting in a net profit of $700,000, which is 14% of the market value. To repay the capital value of $5,000,000 with an 8% annual return, it will need a lifespan of (Table III) 13 years, of which 2.5 years are already confirmed. The size of the ore bodies suggests a yield of approximately 1,100 tons per foot of depth. At a depletion rate of 100,000 tons per year, the mine would need to reach a depth of over a thousand feet below the current bottom. There's always a chance of discovering parallel bodies or larger deposits deeper down, but it would take an overly optimistic engineer to recommend the stock, despite its apparent 14% return.
Third, the B mine, with a capital of $10,000,000 in 2,000,000 shares of $5 each. The promoters state that the mine is in the slopes of the Andes in Peru; that there are 6,000,000 tons of "ore blocked out"; that two assays by the assayers of the Bank of England average 9% copper; that the copper can be produced at five cents per pound; that there is thus a profit of $10,000,000 in sight. The evidences are wholly incompetent. It is a gamble on statements of persons who have not the remotest idea of sound mining.
Third, the B mine has a total investment of $10,000,000 divided into 2,000,000 shares at $5 each. The promoters claim that the mine is located on the slopes of the Andes in Peru and that there are 6,000,000 tons of "ore blocked out." They mention that two assays conducted by the assayers at the Bank of England show an average of 9% copper and that the copper can be produced for five cents per pound, suggesting a potential profit of $10,000,000. However, the evidence provided is completely unreliable. This is simply a gamble based on claims from individuals who have no real understanding of proper mining practices.
GENERAL CONDUCT OF EXAMINATION.
Complete and exhaustive examination, entailing extensive sampling, assaying, and metallurgical tests, is very expensive and requires time. An unfavorable report usually means to the employer absolute loss of the engineer's fee and expenses. It becomes then the initial duty of the latter to determine at once, by the general conditions surrounding the property, how far the expenditure for exhaustive examination is warranted. There is usually named a money valuation for the property, and thus a peg is afforded upon which to hang conclusions. Very often collateral factors with a preliminary sampling, or indeed no Page 55 sampling at all, will determine the whole business. In fact, it is becoming very common to send younger engineers to report as to whether exhaustive examination by more expensive men is justified.
A complete and thorough examination, involving extensive sampling, testing, and metallurgical assessments, is quite costly and takes a lot of time. A negative report usually means that the employer loses the engineer's fee and any related expenses. Therefore, it's the engineer's primary responsibility to quickly assess, based on the overall conditions surrounding the property, how much spending on a detailed examination makes sense. There’s typically a monetary value assigned to the property, which provides a basis for drawing conclusions. Often, additional factors from preliminary sampling, or even no sampling at all, can influence the entire situation. In fact, it's becoming quite common to send younger engineers to evaluate whether a detailed examination by more experienced professionals is worth the investment.
In the course of such preliminary inspection, the ore-bodies may prove to be too small to insure adequate yield on the price, even assuming continuity in depth and represented value. They may be so difficult to mine as to make costs prohibitive, or they may show strong signs of "petering out." The ore may present visible metallurgical difficulties which make it unprofitable in any event. A gold ore may contain copper or arsenic, so as to debar cyanidation, where this process is the only hope of sufficiently moderate costs. A lead ore may be an amorphous compound with zinc, and successful concentration or smelting without great penalties may be precluded. A copper ore may carry a great excess of silica and be at the same time unconcentratable, and there may be no base mineral supply available for smelting mixture. The mine may be so small or so isolated that the cost of equipment will never be justified. Some of these conditions may be determined as unsurmountable, assuming a given value for the ore, and may warrant the rejection of the mine at the price set.
During such an initial inspection, the ore bodies might turn out to be too small to guarantee a reasonable profit based on the price, even if they continue consistently in depth and hold value. They could be so hard to mine that the costs are too high, or they might show clear signs of "petering out." The ore may have noticeable metallurgical issues that make it unprofitable regardless. For instance, gold ore might contain copper or arsenic, which would prevent cyanidation if that process is the only way to manage costs effectively. Lead ore might exist as an amorphous compound with zinc, making successful concentration or smelting difficult without incurring significant costs. Copper ore could have an excessive amount of silica and also be impossible to concentrate, with no suitable base mineral supply for smelting. The mine could be so small or so remote that investing in equipment would never be justifiable. Some of these issues might be deemed insurmountable, assuming a certain value for the ore, leading to the decision to reject the mine at the proposed price.
It is a disagreeable thing to have a disappointed promoter heap vituperation on an engineer's head because he did not make an exhaustive examination. Although it is generally desirable to do some sampling to give assurance to both purchaser and vendor of conscientiousness, a little courage of conviction, when this is rightly and adequately grounded, usually brings its own reward.
It’s frustrating when a disappointed promoter blames an engineer for not doing a thorough examination. While it’s usually a good idea to do some sampling to reassure both the buyer and the seller of diligence, having a little confidence in one’s judgment, when it’s based on solid reasoning, often pays off in the end.
Supposing, however, that conditions are right and that the mine is worth the price, subject to confirmation of values, the determination of these cannot be undertaken unless time and money are available for the work. As was said, a sampling campaign is expensive, and takes time, and no engineer has the moral right to undertake an examination unless both facilities are afforded. Curtailment is unjust, both to himself and to his employer.
Supposing the conditions are favorable and the mine is actually worth the price, pending a confirmation of values, determining these can't be done unless there's enough time and money for the work. Like mentioned before, a sampling campaign is costly and time-consuming, and no engineer has the right to start an evaluation without the necessary resources. Cutting corners is unfair, both to oneself and to the employer.
Page 56 How much time and outlay are required to properly sample a mine is obviously a question of its size, and the character of its ore. An engineer and one principal assistant can conduct two sampling parties. In hard rock it may be impossible to take more than five samples a day for each party. But, in average ore, ten samples for each is reasonable work. As the number of samples is dependent upon the footage of openings on the deposit, a rough approximation can be made in advance, and a general idea obtained as to the time required. This period must be insisted upon.
Page 56 The amount of time and resources needed to properly sample a mine obviously depends on its size and the type of ore. An engineer and one main assistant can lead two sampling teams. In hard rock, it might be impossible to collect more than five samples a day for each team. However, in average ore, ten samples per team is a reasonable amount of work. Since the number of samples is based on the footage of openings in the deposit, a rough estimate can be made in advance to give a general idea of the time needed. This timeframe must be adhered to.
REPORTS.
Reports are to be read by the layman, and their first qualities should be simplicity of terms and definiteness of conclusions. Reports are usually too long, rather than too short. The essential facts governing the value of a mine can be expressed on one sheet of paper. It is always desirable, however, that the groundwork data and the manner of their determination should be set out with such detail that any other engineer could come to the same conclusion if he accepted the facts as accurately determined. In regard to the detailed form of reports, the writer's own preference is for a single page summarizing the main factors, and an assay plan, reduced to a longitudinal section where possible. Then there should be added, for purposes of record and for submission to other engineers, a set of appendices going into some details as to the history of the mine, its geology, development, equipment, metallurgy, and management. A list of samples should be given with their location, and the tonnages and values of each separate block. A presentation should be made of the probabilities of extension in depth, together with recommendations for working the mine.
Reports should be written for the general public, with the main focuses being straightforward language and clear conclusions. They're often too long, rather than too short. The key facts that determine a mine's value can fit on a single sheet of paper. However, it's important that the foundational data and how it was gathered are detailed enough so that any other engineer could reach the same conclusion if they accept the accurately determined facts. Regarding the format of reports, I personally prefer a one-page summary of the main factors and an assay plan, simplified into a longitudinal section when possible. Additionally, for record-keeping and for sharing with other engineers, there should be a set of appendices detailing the mine's history, geology, development, equipment, metallurgy, and management. A list of samples, including their locations, as well as the tonnages and values for each separate block, should be included. There should also be an assessment of the potential for depth expansion, along with recommendations for how to operate the mine.
GENERAL SUMMARY.
The bed-rock value which attaches to a mine is the profit to be won from proved ore and in which the price of metal is calculated at some figure between "basic" and "normal." This we may call the "A" value. Beyond this there is the speculative Page 57 value of the mine. If the value of the "probable" ore be represented by X, the value of extension of the ore by Y, and a higher price for metal than the price above assumed represented by Z, then if the mine be efficiently managed the value of the mine is A + X + Y + Z. What actual amounts should be attached to X, Y, Z is a matter of judgment. There is no prescription for good judgment. Good judgment rests upon a proper balancing of evidence. The amount of risk in X, Y, Z is purely a question of how much these factors are required to represent in money,—in effect, how much more ore must be found, or how many feet the ore must extend in depth; or in convertible terms, what life in years the mine must have, or how high the price of metal must be. In forming an opinion whether these requirements will be realized, X, Y, Z must be balanced in a scale whose measuring standards are the five geological weights and the general industrial outlook. The wise engineer will put before his clients the scale, the weights, and the conclusion arrived at. The shrewd investor will require to know these of his adviser.
The fundamental value of a mine comes from the profit that can be generated from confirmed ore, with the metal price set between "basic" and "normal." We can call this the "A" value. On top of this, there is the speculative Page 57 value of the mine. If the value of the "likely" ore is represented by X, the value of the ore's extension by Y, and a higher price for metal than the previously stated price is represented by Z, then if the mine is managed effectively, the value of the mine is A + X + Y + Z. Determining the actual amounts for X, Y, Z is a matter of judgment. There's no formula for solid judgment. Good judgment relies on properly weighing the evidence. The level of risk in X, Y, Z comes down to how much these factors need to translate into money—essentially, how much more ore needs to be found, how many more feet the ore needs to extend in depth; or in another way, what the mine's lifespan in years must be, or how high the metal price needs to go. When forming an opinion on whether these requirements will be met, X, Y, Z need to be evaluated against the five geological weights and the overall industrial outlook. A wise engineer will present their clients with the scale, the weights, and the conclusion they've reached. A savvy investor will want to know this information from their advisor.
Page 58 CHAPTER VII.
Development of Mines.
Mining Development.
ENTRY TO THE MINE; TUNNELS; VERTICAL, INCLINED, AND COMBINED SHAFTS; LOCATION AND NUMBER OF SHAFTS. |
Development is conducted for two purposes: first, to search for ore; and second, to open avenues for its extraction. Although both objects are always more or less in view, the first predominates in the early life of mines, the prospecting stage, and the second in its later life, the producing stage. It is proposed to discuss development designed to embrace extended production purposes first, because development during the prospecting stage is governed by the same principles, but is tempered by the greater degree of uncertainty as to the future of the mine, and is, therefore, of a more temporary character.
Development serves two main purposes: first, to look for ore; and second, to create paths for its extraction. While both goals are always somewhat in focus, the search for ore is more important during the early stages of a mine, known as the prospecting stage, while the extraction becomes the priority in later stages, referred to as the producing stage. This discussion will first address development aimed at broader production purposes, since development during the prospecting stage follows the same principles but is influenced by the higher uncertainty regarding the mine's future, making it more temporary in nature.
ENTRY TO THE MINE.
There are four methods of entry: by tunnel, vertical shaft, inclined shaft, or by a combination of the last two, that is, by a shaft initially vertical then turned to an incline. Combined shafts are largely a development of the past few years to meet "deep level" conditions, and have been rendered possible only by skip-winding. The angle in such shafts (Fig. 2) is now generally made on a parabolic curve, and the speed of winding is then less diminished by the bend.
There are four ways to enter: through a tunnel, a vertical shaft, an inclined shaft, or by a combination of the last two, meaning a shaft that starts vertical and then becomes inclined. Combined shafts are mostly a development from recent years to adapt to "deep level" conditions and have only been made possible by skip-winding. The angle in such shafts (Fig. 2) is now usually designed as a parabolic curve, which reduces the decrease in winding speed caused by the bend.
The engineering problems which present themselves under "entry" may be divided into those of:—
The engineering problems that arise under "entry" can be divided into those of:—
- Method.
- Location.
- Shape and size.
Page 59 The resolution of these questions depends upon the:—
Page 59 The resolution of these questions depends on the:—
a. | Degree of dip of the deposit. |
b. | Output of ore to be provided for. |
c. | Depth at which the deposit is to be attacked. |
d. | Boundaries of the property. |
e. | Surface topography. |
f. | Cost. |
g. | Operating efficiency. |
h. | Prospects of the mine. |
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Fig. 2.—Showing arrangement of the bend in combined shafts. |
Page 60 From the point of view of entrance, the coöperation of a majority of these factors permits the division of mines into certain broad classes. The type of works demanded for moderate depths (say vertically 2,500 to 3,000 feet) is very different from that required for great depths. To reach great depths, the size of shafts must greatly expand, to provide for extended ventilation, pumping, and winding necessities. Moreover inclined shafts of a degree of flatness possible for moderate depths become too long to be used economically from the surface. The vast majority of metal-mining shafts fall into the first class, those of moderate depths. Yet, as time goes on and ore-deposits are exhausted to lower planes, problems of depth will become more common. One thing, however, cannot be too much emphasized, especially on mines to be worked from the outcrop, and that is, that no engineer is warranted, owing to the speculation incidental to extension in depth, in initiating early in the mine's career shafts of such size or equipment as would be available for great depths. Moreover, the proper location of a shaft so as to work economically extension of the ore-bodies is a matter of no certainty, and therefore shafts of speculative mines are tentative in any event.
Page 60 From the perspective of access, the cooperation of many factors allows us to categorize mines into broad classes. The type of infrastructure needed for moderate depths (around 2,500 to 3,000 feet) is very different from what’s required for deeper mines. To reach these greater depths, the size of the shafts has to increase significantly to accommodate better ventilation, pumping, and hoisting requirements. Additionally, inclined shafts that are feasible for moderate depths become too long to use efficiently from the surface. The vast majority of metal-mining shafts fit into the first category, those at moderate depths. However, as time passes and ore deposits are depleted at shallower levels, issues related to depth will become more common. One point that cannot be stressed enough, particularly for mines being developed from the surface, is that no engineer should assume, because of the uncertainties involved with deeper extensions, that they should start off early in the mine's development with shafts that are sized or equipped for great depths. Furthermore, the right placement of a shaft to economically expand the ore bodies is uncertain, which means that shafts in speculative mines are, by nature, provisional.
Another line of division from an engineering view is brought about by a combination of three of the factors mentioned. This is the classification into "outcrop" and "deep-level" mines. The former are those founded upon ore-deposits to be worked from or close to the surface. The latter are mines based upon the extension in depth of ore-bodies from outcrop mines. Such projects are not so common in America, where the law in most districts gives the outcrop owner the right to follow ore beyond his side-lines, as in countries where the boundaries are vertical on all sides. They do, however, arise not alone in the few American sections where the side-lines are vertical boundaries, but in other parts owing to the pitch of ore-bodies through the end lines (Fig. 3). More especially do such problems arise in America in effect, where the ingress questions have to be revised for mines worked out in the upper levels (Fig. 7).Page 61
Another way to classify mines from an engineering perspective is based on three factors combined. This divides them into "outcrop" and "deep-level" mines. Outcrop mines are those that work ore deposits located near the surface. Deep-level mines are those that extend downwards from outcrop mines into the ore bodies. These types of projects aren't very common in America, where the law in most areas allows the outcrop owner to follow the ore beyond their property lines, unlike in countries where the boundaries are vertical all around. However, they can still occur in a few American areas where the property lines are vertical boundaries, as well as in others due to the slope of the ore bodies at the end lines (Fig. 3). These kinds of issues particularly arise in the U.S. when revising access rights for mines that have been worked in the upper levels (Fig. 7).Page 61
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Fig. 3.—Longitudinal section showing "deep level" project arising from dip of ore-body through end-line. |
If from a standpoint of entrance questions, mines are first Page 62 classified into those whose works are contemplated for moderate depths, and those in which work is contemplated for great depth, further clarity in discussion can be gained by subdivision into the possible cases arising out of the factors of location, dip, topography, and boundaries.
If we look at entrance questions, mines are first Page 62 classified into those that are planned for moderate depths and those that are planned for great depths. Further clarity in discussion can be achieved by breaking them down into possible cases based on factors like location, dip, topography, and boundaries.
MINES OF MODERATE DEPTHS.
Case I. | Deposits where topographic conditions permit the alternatives of shaft or tunnel. |
Case II. | Vertical or horizontal deposits, the only practical means of attaining which is by a vertical shaft. |
Case III. | Inclined deposits to be worked from near the surface. There are in such instances the alternatives of either a vertical or an inclined shaft. |
Case IV. | Inclined deposits which must be attacked in depth, that is, deep-level projects. There are the alternatives of a compound shaft or of a vertical shaft, and in some cases of an incline from the surface. |
MINES TO GREAT DEPTHS.
Case V. | Vertical or horizontal deposits, the only way of reaching which is by a vertical shaft. |
Case VI. | Inclined deposits. In such cases the alternatives are a vertical or a compound shaft. |
Case I.—Although for logical arrangement tunnel entry has been given first place, to save repetition it is proposed to consider it later. With few exceptions, tunnels are a temporary expedient in the mine, which must sooner or later be opened by a shaft.
Case I.—Even though tunnel entry is mentioned first for logical organization, we will discuss it later to avoid repeating ourselves. With few exceptions, tunnels are a temporary solution in the mine that will eventually need to be accessed through a shaft.
Case II. Vertical or Horizontal Deposits.—These require no discussion as to manner of entry. There is no justifiable alternative to a vertical shaft (Fig. 4). Page 63
Case II. Vertical or Horizontal Deposits.—There's no need to debate how to enter these. A vertical shaft is the only acceptable option (Fig. 4). Page 63
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Fig. 4.—Cross-sections showing entry to vertical or horizontal deposits. Case II. |
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Fig. 5.—Cross-section showing alternative shafts to inclined deposit to be worked from surface. Case III. |
Case III. Inclined Deposits which are intended to be worked from the Outcrop, or from near It (Fig. 5).—The choice of inclined or vertical shaft is dependent upon relative cost of Page 64 construction, subsequent operation, and the useful life of the shaft, and these matters are largely governed by the degree of dip. Assuming a shaft of the same size in either alternative, the comparative cost per foot of sinking is dependent largely on the breaking facilities of the rock under the different directions of attack. In this, the angles of the bedding or joint planes to the direction of the shaft outweigh other factors. The shaft which takes the greatest advantage of such lines of breaking weakness will be the cheapest per foot to sink. In South African experience, where inclined shafts are sunk parallel to the bedding planes of hard quartzites, the cost per foot appears to be in favor of the incline. On the other hand, sinking shafts across tight schists seems to be more advantageous than parallel to the bedding planes, and inclines following the dip cost more per foot than vertical shafts.
Case III. Inclined Deposits That Are Intended to Be Worked from the Outcrop, or Close to It (Fig. 5).—The choice between an inclined or vertical shaft depends on the relative cost of Page 64 construction, ongoing operation, and the useful life of the shaft, and these factors are mainly influenced by the angle of dip. Assuming a shaft of the same size in either case, the cost per foot of sinking mainly relies on the breaking characteristics of the rock in relation to the different directions of attack. In this regard, the angles of the bedding or joint planes in relation to the shaft’s direction are more significant than other factors. The shaft that best utilizes these lines of weakness will be the cheapest to sink per foot. In South African practice, inclined shafts sunk parallel to the bedding planes of hard quartzites tend to be more cost-effective per foot. Conversely, sinking shafts across tightly packed schists appears to be more beneficial than sinking them parallel to the bedding planes, and inclines that follow the dip tend to be more expensive per foot compared to vertical shafts.
An inclined shaft requires more footage to reach a given point of depth, and therefore it would entail a greater total expense than a vertical shaft, assuming they cost the same per foot. The excess amount will be represented by the extra length, and this will depend upon the flatness of the dip. With vertical shafts, however, crosscuts to the deposit are necessary. In a comparative view, therefore, the cost of the crosscuts must be included with that of the vertical shaft, as they would be almost wholly saved in an incline following near the ore.
An inclined shaft needs more length to reach a specific depth, so it would be more expensive overall than a vertical shaft, assuming both cost the same per foot. The extra cost comes from the additional length, which depends on how flat the incline is. On the other hand, vertical shafts require crosscuts to reach the deposit. Therefore, when comparing the two, you have to factor in the cost of the crosscuts with the vertical shaft, as those costs would mostly be avoided with an incline that runs close to the ore.
The factor of useful life for the shaft enters in deciding as to the advisability of vertical shafts on inclined deposits, from the fact that at some depth one of two alternatives has to be chosen. The vertical shaft, when it reaches a point below the deposit where the crosscuts are too long (C, Fig. 5), either becomes useless, or must be turned on an incline at the intersection with the ore (B). The first alternative means ultimately a complete loss of the shaft for working purposes. The latter has the disadvantage that the bend interferes slightly with haulage.
The useful life of the shaft plays a crucial role in determining whether vertical shafts are advisable for inclined deposits. At a certain depth, one of two options must be chosen. When a vertical shaft reaches a point below the deposit where the crosscuts are too long (C, Fig. 5), it either becomes ineffective or needs to be angled at the intersection with the ore (B). The first option leads to a complete loss of the shaft for operational use. The second option has the downside that the bend slightly hampers transport.
The following table will indicate an hypothetical extreme case,—not infrequently met. In it a vertical shaft 1,500 feet in depth is taken as cutting the deposit at the depth of 750 feet, Page 65 the most favored position so far as aggregate length of crosscuts is concerned. The cost of crosscutting is taken at $20 per foot and that of sinking the vertical shaft at $75 per foot. The incline is assumed for two cases at $75 and $100 per foot respectively. The stoping height upon the ore between levels is counted at 125 feet.
The following table will show a hypothetical extreme case, which isn't uncommon. It considers a vertical shaft 1,500 feet deep that intersects the deposit at a depth of 750 feet, Page 65 the most advantageous position in terms of total length of crosscuts. The cost for crosscutting is estimated at $20 per foot, while sinking the vertical shaft is set at $75 per foot. The incline is assumed for two scenarios at $75 and $100 per foot, respectively. The height of stoping on the ore between levels is calculated at 125 feet.
Deposit dip from horizontal | Depth of Vertical Shaft | Length of Slope Required | Number of Crosscuts Required from V Shaft | Total Length of Crosscuts, ft |
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80° | 1,500 | 1,522 | 11 | 859 |
70° | 1,500 | 1,595 | 12 | 1,911 |
60° | 1,500 | 1,732 | 13 | 3,247 |
50° | 1,500 | 1,058 | 15 | 5,389 |
40° | 1,500 | 2,334 | 18 | 8,038 |
30° | 1,500 | 3,000 | 23 | 16,237 |
Cost of Crosscuts: $20 per foot | Cost Vertical Shaft $75 per foot | Total Cost of Vertical and Crosscuts | Cost of Incline: $75 per foot | Cost of Incline: $100 per foot |
$17,180 | $112,500 | $129,680 | $114,150 | $152,200 |
38,220 | 112,500 | 150,720 | 118,625 | 159,500 |
64,940 | 112,500 | 177,440 | 129,900 | 172,230 |
107,780 | 112,500 | 220,280 | 114,850 | 195,800 |
178,760 | 112,500 | 291,260 | 175,050 | 233,400 |
324,740 | 112,500 | 437,240 | 225,000 | 300,000 |
From the above examples it will be seen that the cost of crosscuts put at ordinary level intervals rapidly outruns the extra expense of increased length of inclines. If, however, the conditions are such that crosscuts from a vertical shaft are not necessary at so frequent intervals, then in proportion to the decrease the advantages sway to the vertical shaft. Most situations wherein the crosscuts can be avoided arise in mines worked out in the upper levels and fall under Case IV, that of deep-level projects.
From the examples above, it's clear that the cost of crosscuts placed at regular intervals quickly exceeds the additional expense of longer inclines. However, if the conditions allow for less frequent crosscuts from a vertical shaft, then the benefits shift toward the vertical shaft as the need for crosscuts decreases. Most situations where crosscuts can be avoided occur in mines that have been worked out in the upper levels and fall under Case IV, which pertains to deep-level projects.
There can be no doubt that vertical shafts are cheaper to operate than inclines: the length of haul from a given depth is less; much higher rope speed is possible, and thus the haulage hours are less for the same output; the wear and tear on ropes, Page 66 tracks, or guides is not so great, and pumping is more economical where the Cornish order of pump is used. On the other hand, with a vertical shaft must be included the cost of operating crosscuts. On mines where the volume of ore does not warrant mechanical haulage, the cost of tramming through the extra distance involved is an expense which outweighs any extra operating outlay in the inclined shaft itself. Even with mechanical haulage in crosscuts, it is doubtful if there is anything in favor of the vertical shaft on this score.
There’s no doubt that vertical shafts are cheaper to operate than inclines: the distance to transport from a certain depth is shorter; much higher rope speed is achievable, meaning haulage hours are reduced for the same output; the wear and tear on ropes, Page 66 tracks, or guides is less significant, and pumping is more cost-effective when using the Cornish pump system. However, with a vertical shaft, you also have to consider the cost of operating crosscuts. In mines where the amount of ore doesn’t justify mechanical haulage, the expense of transporting through the extra distance is greater than any additional operating costs of the inclined shaft. Even with mechanical haulage in crosscuts, it’s questionable if there’s any advantage to the vertical shaft in this regard.
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Fig. 6.—Cross-section showing auxiliary vertical outlet. |
In deposits of very flat dips, under 30°, the case arises where the length of incline is so great that the saving on haulage through direct lift warrants a vertical shaft as an auxiliary outlet in addition to the incline (Fig. 6). In such a combination the crosscut question is eliminated. The mine is worked above and below the intersection by incline, and the vertical shaft becomes simply a more economical exit and an alternative to secure increased output. The North Star mine at Grass Valley is an illustration in point. Such a positive instance borders again on Case IV, deep-level projects.
In deposits with very shallow dips, less than 30°, there are situations where the incline length is so long that the savings from direct lift make a vertical shaft a practical additional exit alongside the incline (Fig. 6). In this setup, the crosscut issue is removed. The mine operates both above and below the intersection via the incline, and the vertical shaft serves as a more cost-effective exit, providing an option for increased output. The North Star mine in Grass Valley exemplifies this. This clear example also approaches Case IV, which involves deep-level projects.
In conclusion, it is the writer's belief that where mines are to be worked from near the surface, coincidentally with sinking, and where, therefore, crosscuts from a vertical shaft would need to be installed frequently, inclines are warranted in all dips under 75° and over 30°. Beyond 75° the best alternative is often Page 67 undeterminable. In the range under 30° and over 15°, although inclines are primarily necessary for actual delivery of ore from levels, they can often be justifiably supplemented by a vertical shaft as a relief to a long haul. In dips of less than 15°, as in those over 75°, the advantages again trend strongly in favor of the vertical shaft. There arise, however, in mountainous countries, topographic conditions such as the dip of deposits into the mountain, which preclude any alternative on an incline at any angled dip.
In conclusion, the writer believes that when mines are to be worked near the surface and sunk at the same time, and where frequently installing crosscuts from a vertical shaft is necessary, inclines are justified for all angles between 30° and 75°. Beyond 75°, the best option is often Page 67 undetermined. In the range below 30° and above 15°, inclines are mainly needed for the actual delivery of ore from different levels, but they can often be justifiably supported by a vertical shaft to ease a long transport. For dips less than 15° and those over 75°, the benefits again clearly favor the vertical shaft. However, in mountainous regions, there are topographic conditions, like the direction of deposits into the mountain, which can make any incline option unfeasible at any angle.
Case IV. Inclined Deposits which must be attacked in Depth (Fig. 7).—There are two principal conditions in which such properties exist: first, mines being operated, or having been previously worked, whose method of entry must be revised; second, those whose ore-bodies to be attacked do not outcrop within the property.
Case IV. Inclined Deposits that Need Exploration at Depth (Fig. 7).—There are two main situations in which these properties exist: first, mines that are currently operating or have been previously worked, which require a reassessment of their entry methods; second, those where the ore bodies to be explored do not surface within the property.
The first situation may occur in mines of inadequate shaft capacity or wrong location; in mines abandoned and resurrected; in mines where a vertical shaft has reached its limit of useful extensions, having passed the place of economical crosscutting; or in mines in flat deposits with inclines whose haul has become too long to be economical. Three alternatives present themselves in such cases: a new incline from the surface (A B F, Fig. 7), or a vertical shaft combined with incline extension (C D F), or a simple vertical shaft (H G). A comparison can be first made between the simple incline and the combined shaft. The construction of an incline from the surface to the ore-body will be more costly than a combined shaft, for until the horizon of the ore is reached (at D) no crosscuts are required in the vertical section, while the incline must be of greater length to reach the same horizon. The case arises, however, where inclines can be sunk through old stopes, and thus more cheaply constructed than vertical shafts through solid rock; and also the case of mountainous topographic conditions mentioned above.
The first situation can happen in mines that have insufficient shaft capacity or are in the wrong location; in mines that have been abandoned and then reopened; in mines where a vertical shaft has reached its maximum useful length, having gone beyond the point of economical crosscutting; or in mines with flat deposits that have inclines which have become too long to be economical. In these cases, there are three options: a new incline from the surface (A B F, Fig. 7), a vertical shaft combined with an incline extension (C D F), or just a simple vertical shaft (H G). We can first compare the simple incline with the combined shaft. Building an incline from the surface to the ore body will be more expensive than a combined shaft because, until you reach the ore horizon (at D), no crosscuts are needed in the vertical section, while the incline has to be longer to reach the same point. However, there are situations where inclines can be sunk through old stopes, making them cheaper to construct than vertical shafts through solid rock; and also the scenario of the mountainous terrain mentioned earlier.
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Fig. 7.—Cross-section of inclined deposit which must be attacked in depth. |
From an operating point of view, the bend in combined shafts (at D) gives rise to a good deal of wear and tear on ropes and gear. The possible speed of winding through a combined shaft is, however, greater than a simple incline, for although haulage speed through Page 68 the incline section (D F) and around the bend of the combined shaft is about the same as throughout a simple incline (A F), the speed can be accelerated in the vertical portion (D C) above that feasible did the incline extend to the surface. There is therefore an advantage in this regard in the combined shaft. The net advantages of the combined over the inclined shaft depend on the comparative length of the two alternative routes from the intersection (D) to the surface. Certainly it is not advisable to sink a combined shaft to cut a deposit at 300 feet in depth if a simple incline can be had to the surface. On the Page 69 other hand, a combined shaft cutting the deposit at 1,000 feet will be more advisable than a simple incline 2,000 feet long to reach the same point. The matter is one for direct calculation in each special case. In general, there are few instances of really deep-level projects where a complete incline from the surface is warranted.
From an operational perspective, the bend in combined shafts (at D) causes significant wear on ropes and gear. However, the potential speed of winding through a combined shaft is greater than that of a simple incline. While the haulage speed through the incline section (D F) and around the bend of the combined shaft is about the same as in a simple incline (A F), the speed can be increased in the vertical portion (D C) beyond what would be possible if the incline went directly to the surface. Thus, there's an advantage to the combined shaft in this aspect. The overall benefits of the combined shaft compared to the inclined shaft depend on the relative lengths of the two routes from the intersection (D) to the surface. It's certainly not advisable to dig a combined shaft to reach a deposit 300 feet deep if a simple incline can take you to the surface. On the other hand, a combined shaft accessing a deposit at 1,000 feet is preferable to a simple incline that is 2,000 feet long to reach the same point. This needs to be calculated specifically for each case. Generally, there are few situations in deep-level projects where a complete incline from the surface is justified.
In most situations of this sort, and in all of the second type (where the outcrop is outside the property), actual choice usually lies between combined shafts (C D F) and entire vertical shafts (H G). The difference between a combined shaft and a direct vertical shaft can be reduced to a comparison of the combined shaft below the point of intersection (D) with that portion of a vertical shaft which would cover the same horizon. The question then becomes identical with that of inclined versus verticals, as stated in Case III, with the offsetting disadvantage of the bend in the combined shaft. If it is desired to reach production at the earliest date, the lower section of a simple vertical shaft must have crosscuts to reach the ore lying above the horizon of its intersection (E). If production does not press, the ore above the intersection (EB) can be worked by rises from the horizon of intersection (E). In the use of rises, however, there follow the difficulties of ventilation and lowering the ore down to the shaft, which brings expenses to much the same thing as operating through crosscuts.
In most cases like this, especially when the outcrop is outside the property, the actual choice typically comes down to combined shafts (C D F) versus full vertical shafts (H G). The distinction between a combined shaft and a direct vertical shaft can be simplified to a comparison of the combined shaft below the intersection point (D) with the section of a vertical shaft that would cover the same level. This issue then becomes the same as the debate about inclined versus vertical shafts, as discussed in Case III, with the added downside of the bend in the combined shaft. If the goal is to achieve production as quickly as possible, the lower part of a simple vertical shaft must include crosscuts to access the ore situated above its intersection level (E). If immediate production isn’t a priority, the ore above the intersection (EB) can be accessed via rises from the intersection level (E). However, using rises introduces challenges with ventilation and transporting the ore down to the shaft, which makes the costs similar to those incurred by operating through crosscuts.
The advantages of combined over simple vertical shafts are earlier production, saving of either rises or crosscuts, and the ultimate utility of the shaft to any depth. The disadvantages are the cost of the extra length of the inclined section, slower winding, and greater wear and tear within the inclined section and especially around the bend. All these factors are of variable import, depending upon the dip. On very steep dips,—over 70°,—the net result is in favor of the simple vertical shaft. On other dips it is in favor of the combined shaft.
The benefits of using combined vertical shafts instead of simple ones include earlier production, saving on either rises or crosscuts, and the shaft's overall usefulness to any depth. The drawbacks include the cost of the additional length of the inclined section, slower winding, and increased wear and tear in the inclined part, especially around the bend. All these factors vary in significance depending on the slope. For very steep slopes—over 70°—the clear advantage goes to the simple vertical shaft. For other slopes, the combined shaft is favored.
Cases V and VI. Mines to be worked to Great Depths,—over 3,000 Feet.—In Case V, with vertical or horizontal deposits, there is obviously no desirable alternative to vertical shafts.
Cases V and VI. Mines to be Worked to Great Depths—Over 3,000 Feet.—In Case V, whether there are vertical or horizontal deposits, there's clearly no better option than vertical shafts.
In Case VI, with inclined deposits, there are the alternatives Page 70 of a combined or of a simple vertical shaft. A vertical shaft in locations (H, Fig. 7) such as would not necessitate extension in depth by an incline, would, as in Case IV, compel either crosscuts to the ore or inclines up from the horizon of intersection (E). Apart from delay in coming to production and the consequent loss of interest on capital, the ventilation problems with this arrangement would be appalling. Moreover, the combined shaft, entering the deposit near its shallowest point, offers the possibility of a separate haulage system on the inclined and on the vertical sections, and such separate haulage is usually advisable at great depths. In such instances, the output to be handled is large, for no mine of small output is likely to be contemplated at such depth. Several moderate-sized inclines from the horizon of intersection have been suggested (EF, DG, CH, Fig. 8) to feed a large primary shaft (AB), which thus becomes the trunk road. This program would cheapen lateral haulage underground, as mechanical traction can be used in the main level, (EC), and horizontal haulage costs can be reduced on the lower levels. Moreover, separate winding engines on the two sections increase the capacity, for the effect is that of two trains instead of one running on a single track.
In Case VI, with sloped deposits, there are options for a combined or a simple vertical shaft. A vertical shaft in locations (H, Fig. 7) that wouldn’t require deepening with a slope would, like in Case IV, force either crosscuts to the ore or slopes up from the intersection level (E). Aside from delays in reaching production and the resulting loss of interest on capital, the ventilation issues with this setup would be severe. Additionally, the combined shaft, entering the deposit near its shallowest point, allows for a separate haulage system for both the inclined and vertical sections, which is typically recommended at great depths. In such cases, the amount of output needing to be managed is substantial since no mine with small output is likely to be planned at such depths. Several moderate-sized slopes from the intersection level have been proposed (EF, DG, CH, Fig. 8) to supply a large primary shaft (AB), making it the main route. This plan would lower the cost of lateral underground haulage, as mechanical traction can be utilized on the main level (EC), reducing horizontal haulage expenses on the lower levels. Furthermore, separate winding engines for the two sections boost capacity, as it effectively doubles the number of trains operating on a single track.
Shaft Location.—Although the prime purpose in locating a shaft is obviously to gain access to the largest volume of ore within the shortest haulage distance, other conditions also enter, such as the character of the surface and the rock to be intersected, the time involved before reaching production, and capital cost. As shafts must bear two relations to a deposit,—one as to the dip and the other as to the strike,—they may be considered from these aspects. Vertical shafts must be on the hanging-wall side of the outcrop if the deposit dips at all. In any event, the shaft should be far enough away to be out of the reach of creeps. An inclined shaft may be sunk either on the vein, in which case a pillar of ore must be left to support the shaft; or, instead, it may be sunk a short distance in the footwall, and where necessary the excavation above can be supported by filling. Following the ore has the advantage of prospecting in sinking, and in many cases the softness of the ground in the region Page 71 of the vein warrants this procedure. It has, however, the disadvantage that a pillar of ore is locked up until the shaft is ready for abandonment. Moreover, as veins or lodes are seldom of even dip, an inclined shaft, to have value as a prospecting opening, or to take advantage of breaking possibilities in the lode, will usually be crooked, and an incline irregular in detail adds greatly to the cost of winding and maintenance. These twin disadvantages usually warrant a straight incline in the footwall. Inclines are not necessarily of the same dip throughout, but for Page 72 reasonably economical haulage change of angle must take place gradually.
Shaft Location.—While the main goal of locating a shaft is obviously to access the largest volume of ore with the shortest haul distance, other factors come into play as well, such as the type of surface and the rock that needs to be crossed, the time it takes to reach production, and the total capital cost. Since shafts must relate to a deposit in two ways—one concerning the dip and the other concerning the strike—they can be evaluated from these perspectives. Vertical shafts must be positioned on the hanging-wall side of the outcrop if the deposit has any dip at all. In any case, the shaft should be far enough from the deposit to avoid creeps. An inclined shaft can be drilled directly on the vein, which requires leaving a pillar of ore to support the shaft; alternatively, it can be drilled a little distance into the footwall, and any necessary excavation above can be supported using fill. Following the ore has the advantage of allowing for prospecting during the sinking process, and quite often the softness of the ground in the area Page 71 of the vein makes this approach feasible. However, it also has the drawback of tying up a pillar of ore until the shaft is decommissioned. Additionally, since veins or lodes rarely have a uniform dip, an inclined shaft that is useful for exploration or to take advantage of breaking opportunities in the lode will often be irregular, and this added complexity significantly raises the costs of winding and maintenance. These two disadvantages usually justify a straight incline in the footwall. Inclines do not need to maintain the same dip throughout, but for Page 72 reasonably economical hauling, any change in angle must occur gradually.
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Fig. 8.—Longitudinal section showing shaft arrangement proposed for very deep inclined deposits. |
In the case of deep-level projects on inclined deposits, demanding combined or vertical shafts, the first desideratum is to locate the vertical section as far from the outcrop as possible, and thus secure the most ore above the horizon of intersection. This, however, as stated before, would involve the cost of crosscuts or rises and would cause delay in production, together with the accumulation of capital charges. How important the increment of interest on capital may become during the period of opening the mine may be demonstrated by a concrete case. For instance, the capital of a company or the cost of the property is, say, $1,000,000, and where opening the mine for production requires four years, the aggregate sum of accumulated compound interest at 5% (and most operators want more from a mining investment) would be $216,000. Under such circumstances, if a year or two can be saved in getting to production by entering the property at a higher horizon, the difference in accumulated interest will more than repay the infinitesimal extra cost of winding through a combined shaft of somewhat increased length in the inclined section.
In the case of deep projects on sloped deposits that require combined or vertical shafts, the first priority is to position the vertical section as far from the surface as possible to maximize the ore above the intersection line. However, as mentioned earlier, this would result in the costs of crosscuts or rises and lead to delays in production, along with rising capital charges. The impact of interest on capital during the mine's opening period can be illustrated with a specific example. For instance, if a company's capital or the property cost is $1,000,000, and opening the mine for production takes four years, the total accumulated compound interest at 5% (which most operators seek to exceed from a mining investment) would amount to $216,000. In such a situation, if one or two years can be saved in reaching production by accessing the property at a higher elevation, the difference in accumulated interest will more than cover the slight additional expense of navigating through a combined shaft that is somewhat longer in the inclined section.
The unknown character of the ore in depth is always a sound reason for reaching it as quickly and as cheaply as possible. In result, such shafts are usually best located when the vertical section enters the upper portion of the deposit.
The uncertain nature of the ore at depth is always a good reason to reach it as quickly and as cost-effectively as possible. As a result, such shafts are typically best positioned when the vertical section begins at the upper part of the deposit.
The objective in location with regard to the strike of the ore-bodies is obviously to have an equal length of lateral ore-haul in every direction from the shaft. It is easier to specify than to achieve this, for in all speculative deposits ore-shoots are found to pursue curious vagaries as they go down. Ore-bodies do not reoccur with the same locus as in the upper levels, and generally the chances to go wrong are more numerous than those to go right.
The goal in terms of location for the ore bodies is clearly to have the same length of lateral ore transportation in every direction from the shaft. This is easier said than done, because in all speculative deposits, ore shoots tend to follow unpredictable patterns as they descend. Ore bodies don't always appear in the same places as they do in the upper levels, and usually, there are more chances to make mistakes than to succeed.
Number of Shafts.—The problem of whether the mine is to be opened by one or by two shafts of course influences location. In metal mines under Cases II and III (outcrop properties) the ore output requirements are seldom beyond the capacity of one shaft. Ventilation and escape-ways are usually easily managed through the old stopes. Under such circumstances, the Page 73 conditions warranting a second shaft are the length of underground haul and isolation of ore-bodies or veins. Lateral haulage underground is necessarily disintegrated by the various levels, and usually has to be done by hand. By shortening this distance of tramming and by consolidation of the material from all levels at the surface, where mechanical haulage can be installed, a second shaft is often justified. There is therefore an economic limitation to the radius of a single shaft, regardless of the ability of the shaft to handle the total output.
Number of Shafts.—The decision on whether to open the mine with one or two shafts definitely affects its location. In metal mines under Cases II and III (outcrop properties), the ore output requirements are rarely too much for one shaft to handle. Ventilation and escape routes can typically be managed easily through the old stopes. In these situations, the conditions that would justify a second shaft are the length of the underground haul and the separation of ore bodies or veins. Lateral underground transportation is usually broken up by the different levels and often has to be done manually. By reducing the distance of transportation and consolidating the material from all levels at the surface, where mechanical transport can be set up, a second shaft is often warranted. Thus, there is an economic limit to the reach of a single shaft, regardless of its capacity to manage the total output.
Other questions also often arise which are of equal importance to haulage costs. Separate ore-shoots or ore-bodies or parallel deposits necessitate, if worked from one shaft, constant levels through unpayable ground and extra haul as well, or ore-bodies may dip away from the original shaft along the strike of the deposit and a long haulage through dead levels must follow. For instance, levels and crosscuts cost roughly one-quarter as much per foot as shafts. Therefore four levels in barren ground, to reach a parallel vein or isolated ore-body 1,000 feet away, would pay for a shaft 1,000 feet deep. At a depth of 1,000 feet, at least six levels might be necessary. The tramming of ore by hand through such a distance would cost about double the amount to hoist it through a shaft and transport it mechanically to the dressing plant at surface. The aggregate cost and operation of barren levels therefore soon pays for a second shaft. If two or more shafts are in question, they must obviously be set so as to best divide the work.
Other important questions often come up alongside haulage costs. When working from a single shaft, separate ore shoots or ore bodies or parallel deposits require maintaining constant levels through unprofitable ground, which increases the haulage distance. Additionally, ore bodies might angle away from the original shaft along the deposit’s strike, resulting in a long haulage through dead levels. For example, levels and crosscuts cost about one-fourth as much per foot as shafts do. So, if four levels need to be dug through barren ground to reach a parallel vein or isolated ore body 1,000 feet away, it would be equivalent to the cost of sinking a 1,000-foot deep shaft. At a depth of 1,000 feet, at least six levels might be required. Hand-tramming ore over such a distance would be roughly twice the cost of hoisting it through a shaft and then mechanizing the transport to the dressing plant at the surface. Therefore, the total cost and operations of barren levels quickly justify the need for a second shaft. If there are two or more shafts to consider, they should clearly be positioned to optimally divide the workload.
Under Cases IV, V, and VI,—that is, deep-level projects,—ventilation and escape become most important considerations. Even where the volume of ore is within the capacity of a single shaft, another usually becomes a necessity for these reasons. Their location is affected not only by the locus of the ore, but, as said, by the time required to reach it. Where two shafts are to be sunk to inclined deposits, it is usual to set one so as to intersect the deposit at a lower point than the other. Production can be started from the shallower, before the second is entirely ready. The ore above the horizon of intersection of the deeper shaft is thus accessible from the shallower shaft, and the difficulty of long rises or crosscuts from that deepest shaft does not arise.
Under Cases IV, V, and VI—referencing deep-level projects—ventilation and escape become the most critical factors. Even if the ore volume fits one shaft, having a second one often becomes necessary for these reasons. Their placement is influenced not just by the location of the ore but also by the time it takes to reach it. When digging two shafts for inclined deposits, it’s common to position one to intersect the deposit at a lower point than the other. This way, production can begin from the shallower shaft before the second one is fully ready. The ore above the intersection level of the deeper shaft can be accessed from the shallower shaft, avoiding the complications of long rises or crosscuts from the deepest shaft.
Page 74 CHAPTER VIII.
Development of Mines (Continued).
Mine Development (Continued).
SHAPE AND SIZE OF SHAFTS; SPEED OF SINKING; TUNNELS. |
Shape of Shafts.—Shafts may be round or rectangular.[*] Round vertical shafts are largely applied to coal-mines, and some engineers have advocated their usefulness to the mining of the metals under discussion. Their great advantages lie in their structural strength, in the large amount of free space for ventilation, and in the fact that if walled with stone, brick, concrete, or steel, they can be made water-tight so as to prevent inflow from water-bearing strata, even when under great pressure. The round walled shafts have a longer life than timbered shafts. All these advantages pertain much more to mining coal or iron than metals, for unsound, wet ground is often the accompaniment of coal-measures, and seldom troubles metal-mines. Ventilation requirements are also much greater in coal-mines. From a metal-miner's standpoint, round shafts are comparatively much more expensive than the rectangular timbered type.[**] For a larger area must be excavated for the same useful space, and if support is needed, satisfactory walling, which of necessity must be brick, stone, concrete, or steel, cannot be cheaply accomplished under the conditions prevailing in most metal regions. Although such shafts would have a longer life, the duration of timbered shafts is sufficient for most metal mines. It follows that, as timber is the cheapest and all things considered the most advantageous means of shaft support for the comparatively temporary character of metal mines, to get the strains applied to the timbers in the Page 75 best manner, and to use the minimum amount of it consistent with security, and to lose the least working space, the shaft must be constructed on rectangular lines.
Shape of Shafts.—Shafts can be round or rectangular.[*] Round vertical shafts are mostly used in coal mines, and some engineers have suggested their benefits for mining the metals being discussed. Their main advantages are their structural strength, the ample free space for ventilation, and the ability to be made water-tight with stone, brick, concrete, or steel to prevent water inflow from surrounding strata, even under high pressure. Round-walled shafts generally last longer than timbered shafts. These benefits are more relevant for coal or iron mining than for metal mining, as unstable, wet ground is often found with coal measures but rarely affects metal mines. Moreover, coal mines require much greater ventilation. From a metal-miner's perspective, round shafts are considerably more costly than the rectangular timbered type.[**] This is because a larger area needs to be excavated for the same usable space, and if support is necessary, adequate walling, which must be made of brick, stone, concrete, or steel, cannot be done cheaply in most metal mining areas. While round shafts may last longer, the lifespan of timbered shafts is usually adequate for most metal mines. Therefore, since timber is the most economical and generally the best option for supporting shafts in the relatively temporary nature of metal mines, it is essential to manage the strains applied to the timbers in the Page 75 effectively, use the least amount necessary for safety, and minimize the loss of work space, hence the shaft should be designed with rectangular shapes.
[Footnote *: Octagonal shafts were sunk in Mexico in former times. At each face of the octagon was a whim run by mules, and hauling leather buckets.]
[Footnote *: In the past, octagonal shafts were sunk in Mexico. On each side of the octagon, there was a whim powered by mules that pulled leather buckets.]
[Footnote **: The economic situation is rapidly arising in a number of localities that steel beams can be usefully used instead of timber. The same arguments apply to this type of support that apply to timber.]
[Footnote **: The economic situation is quickly emerging in several places where steel beams can effectively replace timber. The same reasons that support using timber also apply to this type of support.]
The variations in timbered shaft design arise from the possible arrangement of compartments. Many combinations can be imagined, of which Figures 9, 10, 11, 12, 13, and 14 are examples.
The differences in timbered shaft design come from how the compartments can be arranged. Many combinations can be thought of, with Figures 9, 10, 11, 12, 13, and 14 serving as examples.
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The arrangement of compartments shown in Figures 9, 10, 11, and 13 gives the greatest strength. It permits timbering to the best advantage, and avoids the danger underground involved in crossing one compartment to reach another. It is therefore generally adopted. Any other arrangement would obviously be impossible in inclined or combined shafts.
The layout of compartments illustrated in Figures 9, 10, 11, and 13 provides the greatest strength. It allows for optimal timbering and eliminates the underground hazards associated with crossing one compartment to access another. That’s why it’s commonly used. Any different setup would clearly be unfeasible in sloped or combined shafts.
Page 76 Size of Shafts.—In considering the size of shafts to be installed, many factors are involved. They are in the main:—
Page 76 Size of Shafts.—When thinking about the size of shafts to install, there are several factors to consider. They mainly include:—
a. | Amount of ore to be handled. |
b. | Winding plant. |
c. | Vehicle of transport. |
d. | Depth. |
e. | Number of men to be worked underground. |
f. | Amount of water. |
g. | Ventilation. |
h. | Character of the ground. |
i. | Capital outlay. |
j. | Operating expense. |
It is not to be assumed that these factors have been stated in the order of relative importance. More or less emphasis will be attached to particular factors by different engineers, and under different circumstances. It is not possible to suggest any arbitrary standard for calculating their relative weight, and they are so interdependent as to preclude separate discussion. The usual result is a compromise between the demands of all.
It shouldn't be assumed that these factors are listed in order of importance. Different engineers may focus more or less on certain factors, depending on the situation. There's no set standard for figuring out their relative weight, and they are so interconnected that discussing them separately isn't feasible. The typical outcome is a compromise that balances everyone's requirements.
Certain factors, however, dictate a minimum position, which may be considered as a datum from which to start consideration.
Certain factors, however, determine a baseline position that can be seen as a starting point for consideration.
First, a winding engine, in order to work with any economy, must be balanced, that is, a descending empty skip or cage must assist in pulling up a loaded one. Therefore, except in mines of very small output, at least two compartments must be made for hoisting purposes. Water has to be pumped from most mines, escape-ways are necessary, together with room for wires and air-pipes, so that at least one more compartment must be provided for these objects. We have thus three compartments as a sound minimum for any shaft where more than trivial output is required.
First, a winding engine needs to be balanced to operate efficiently, which means a descending empty skip or cage should help pull up a loaded one. So, except for mines with very low output, there should be at least two compartments for hoisting. Most mines require water to be pumped out, and escape routes are necessary, along with space for wires and air pipes, so at least one more compartment is needed for these items. Therefore, we have three compartments as a solid minimum for any shaft where more than a minimal output is needed.
Second, there is a certain minimum size of shaft excavation below which there is very little economy in actual rock-breaking.[*] Page 77 In too confined a space, holes cannot be placed to advantage for the blast, men cannot get round expeditiously, and spoil cannot be handled readily. The writer's own experience leads him to believe that, in so far as rock-breaking is concerned, to sink a shaft fourteen to sixteen feet long by six to seven feet wide outside the timbers, is as cheap as to drive any smaller size within the realm of consideration, and is more rapid. This size of excavation permits of three compartments, each about four to five feet inside the timbers.
Second, there is a certain minimum size for shaft excavation below which there is very little cost-effectiveness in actual rock-breaking.[*] Page 77 In too restricted a space, holes can’t be positioned advantageously for the blast, workers can’t move around quickly, and waste can’t be handled easily. Based on the writer's own experience, he believes that, when it comes to rock-breaking, sinking a shaft that is fourteen to sixteen feet long and six to seven feet wide outside the timbers is just as economical as digging any smaller size that is considered, and it is faster. This size of excavation allows for three compartments, each about four to five feet inside the timbers.
[Footnote *: Notes on the cost of shafts in various regions which have been personally collected show a remarkable decrease in the cost per cubic foot of material excavated with increased size of shaft. Variations in skill, in economic conditions, and in method of accounting make data regarding different shafts of doubtful value, but the following are of interest:—
[Footnote *: Notes on the cost of shafts in various regions which have been personally collected show a remarkable decrease in the cost per cubic foot of material excavated with increased size of shaft. Variations in skill, in economic conditions, and in method of accounting make data regarding different shafts of doubtful value, but the following are of interest:—
In Australia, eight shafts between 10 and 11 feet long by 4 to 5 feet wide cost an average of $1.20 per cubic foot of material excavated. Six shafts 13 to 14 feet long by 4 to 5 feet wide cost an average of $0.95 per cubic foot; seven shafts 14 to 16 feet long and 5 to 7 feet wide cost an average of $0.82 per cubic foot. In South Africa, eleven shafts 18 to 19 feet long by 7 to 8 feet wide cost an average of $0.82 per cubic foot; five shafts 21 to 25 feet long by 8 feet wide, cost $0.74; and seven shafts 28 feet by 8 feet cost $0.60 per cubic foot.]
In Australia, eight shafts measuring between 10 and 11 feet long and 4 to 5 feet wide cost around $1.20 per cubic foot of material excavated. Six shafts that are 13 to 14 feet long and 4 to 5 feet wide cost about $0.95 per cubic foot; seven shafts ranging from 14 to 16 feet long and 5 to 7 feet wide cost an average of $0.82 per cubic foot. In South Africa, eleven shafts that are 18 to 19 feet long and 7 to 8 feet wide cost about $0.82 per cubic foot; five shafts measuring 21 to 25 feet long and 8 feet wide cost $0.74; and seven shafts that are 28 feet long and 8 feet wide cost $0.60 per cubic foot.
The cost of timber, it is true, is a factor of the size of shaft, but the labor of timbering does not increase in the same ratio. In any event, the cost of timber is only about 15% of the actual shaft cost, even in localities of extremely high prices.
The cost of timber does depend on the size of the shaft, but the labor for timbering doesn't increase at the same rate. Regardless, the cost of timber is only about 15% of the total shaft cost, even in areas with very high prices.
Third, three reasons are rapidly making the self-dumping skip the almost universal shaft-vehicle, instead of the old cage for cars. First, there is a great economy in labor for loading into and discharging from a shaft; second, there is more rapid despatch and discharge and therefore a larger number of possible trips; third, shaft-haulage is then independent of delays in arrival of cars at stations, while tramming can be done at any time and shaft-haulage can be concentrated into certain hours. Cages to carry mine cars and handle the same load as a skip must either be big enough to take two cars, which compels a much larger shaft than is necessary with skips, or they must be double-decked, which renders loading arrangements underground costly to install and expensive to work. For all these reasons, cages can be justified only on metal mines of such small tonnage that time is no consideration and where the saving of men is not to be effected. In compartments of the minimum size mentioned above (four to five feet either way) a skip with a capacity of from Page 78 two to five tons can be installed, although from two to three tons is the present rule. Lighter loads than this involve more trips, and thus less hourly capacity, and, on the other hand, heavier loads require more costly engines. This matter is further discussed under "Haulage Appliances."
Third, there are three reasons why self-dumping skips are quickly becoming the go-to choice over traditional cage systems for transporting mine cars. First, they save a lot of labor when it comes to loading and unloading from a shaft. Second, they allow for faster dispatch and unloading, which means more trips can be made. Third, shaft haulage isn’t affected by delays in the arrival of cars at stations, while tramming can happen anytime and shaft haulage can be focused during certain hours. Cages designed to carry mine cars and manage the same load as a skip must either be large enough to fit two cars, which requires a significantly bigger shaft than needed for skips, or be double-decked, making underground loading setups expensive to install and operate. For all these reasons, cages are only practical in metal mines with such low tonnage that time isn’t a key factor and where labor savings aren't a priority. In compartments of the minimum size mentioned earlier (four to five feet in either dimension), a skip with a capacity of from Page 78 two to five tons can be installed, although the current standard is between two and three tons. Lighter loads require more trips, reducing hourly capacity, while heavier loads necessitate more expensive engines. This topic is explored further under "Haulage Appliances."
We have therefore as the economic minimum a shaft of three compartments (Fig. 9), each four to five feet square. When the maximum tonnage is wanted from such a shaft at the least operating cost, it should be equipped with loading bins and skips.
We have identified the economic minimum as a shaft with three compartments (Fig. 9), each measuring four to five feet square. When we want to maximize tonnage from such a shaft while keeping operating costs low, it should be fitted with loading bins and skips.
The output capacity of shafts of this size and equipment will depend in a major degree upon the engine employed, and in a less degree upon the hauling depth. The reason why depth is a subsidiary factor is that the rapidity with which a load can be drawn is not wholly a factor of depth. The time consumed in hoisting is partially expended in loading, in acceleration and retardation of the engine, and in discharge of the load. These factors are constant for any depth, and extra distance is therefore accomplished at full speed of the engine.
The output capacity of shafts of this size and equipment will largely depend on the engine used, and to a lesser extent on the hauling depth. The reason depth is a secondary factor is that the speed at which a load can be moved isn't entirely dependent on depth. The time spent hoisting includes loading, speeding up and slowing down the engine, and unloading the load. These factors remain the same regardless of depth, so additional distance is achieved at the engine's full speed.
Vertical shafts will, other things being equal, have greater capacity than inclines, as winding will be much faster and length of haul less for same depth. Since engines have, however, a great tractive ability on inclines, by an increase in the size of skip it is usually possible partially to equalize matters. Therefore the size of inclines for the same output need not differ materially from vertical shafts.
Vertical shafts will generally have a greater capacity than inclines when all other factors are equal, as winding will be much faster and the haul distance will be less for the same depth. However, since engines have a significant pulling power on inclines, it’s usually possible to partially balance this by increasing the skip size. As a result, the size of inclines for the same output doesn’t need to differ significantly from that of vertical shafts.
The maximum capacity of a shaft whose equipment is of the character and size given above, will, as stated, decrease somewhat with extension in depth of the haulage horizon. At 500 feet, such a shaft if vertical could produce 70 to 80 tons per hour comfortably with an engine whose winding speed was 700 feet per minute. As men and material other than ore have to be handled in and out of the mine, and shaft-sinking has to be attended to, the winding engine cannot be employed all the time on ore. Twelve hours of actual daily ore-winding are all that can be expected without auxiliary help. This represents a capacity from such a depth of 800 to 1,000 tons per day. A similar shaft, under ordinary working conditions, with an Page 79 engine speed of 2,000 feet per minute, should from, say, 3,000 feet have a capacity of about 400 to 600 tons daily.
The maximum capacity of a shaft with the specified equipment and size will, as mentioned, somewhat decrease with the deeper the haulage level goes. At 500 feet, if the shaft is vertical, it could comfortably produce 70 to 80 tons per hour with an engine operating at a winding speed of 700 feet per minute. Since people and materials other than ore need to be moved in and out of the mine, and shaft-sinking also needs attention, the winding engine can't be used all the time for ore. You can expect about twelve hours of actual daily ore-winding without any extra help. This translates to a capacity of 800 to 1,000 tons per day from that depth. A similar shaft, under normal working conditions, with an Page 79 engine speed of 2,000 feet per minute, should have a capacity of around 400 to 600 tons daily from, say, 3,000 feet.
It is desirable to inquire at what stages the size of shaft should logically be enlarged in order to attain greater capacity. A considerable measure of increase can be obtained by relieving the main hoisting engine of all or part of its collateral duties. Where the pumping machinery is not elaborate, it is often possible to get a small single winding compartment into the gangway without materially increasing the size of the shaft if the haulage compartments be made somewhat narrower (Fig. 10). Such a compartment would be operated by an auxiliary engine for sinking, handling tools and material, and assisting in handling men. If this arrangement can be effected, the productive time of the main engine can be expanded to about twenty hours with an addition of about two-thirds to the output.
It’s important to determine at which points the size of the shaft should be increased to achieve greater capacity. A significant increase can be gained by relieving the main hoisting engine of some or all of its additional tasks. If the pumping machinery isn’t too complex, it’s often possible to add a small single winding compartment into the gangway without significantly enlarging the shaft by making the haulage compartments slightly narrower (Fig. 10). This compartment would be powered by an auxiliary engine for sinking, handling tools and materials, and assisting with moving people. If this setup can be implemented, the productive time of the main engine can be extended to about twenty hours, increasing its output by roughly two-thirds.
Where the exigencies of pump and gangway require more than two and one-half feet of shaft length, the next stage of expansion becomes four full-sized compartments (Fig. 11). By thus enlarging the auxiliary winding space, some assistance may be given to ore-haulage in case of necessity. The mine whose output demands such haulage provisions can usually stand another foot of width to the shaft, so that the dimensions come to about 21 feet to 22 feet by 7 feet to 8 feet outside the timbers. Such a shaft, with three- to four-ton skips and an appropriate engine, will handle up to 250 tons per hour from a depth of 1,000 feet.
Where the needs of the pump and gangway require more than two and a half feet of shaft length, the next stage of expansion includes four full-sized compartments (Fig. 11). By increasing the auxiliary winding space, some support can be provided for ore-haulage if needed. A mine that requires such haulage capabilities can usually accommodate an extra foot in width for the shaft, resulting in dimensions of about 21 to 22 feet by 7 to 8 feet outside the timbers. This type of shaft, equipped with three- to four-ton skips and a suitable engine, can handle up to 250 tons per hour from a depth of 1,000 feet.
The next logical step in advance is the shaft of five compartments with four full-sized haulage ways (Fig. 13), each of greater size than in the above instance. In this case, the auxiliary engine becomes a balanced one, and can be employed part of the time upon ore-haulage. Such a shaft will be about 26 feet to 28 feet long by 8 feet wide outside the timbers, when provision is made for one gangway. The capacity of such shafts can be up to 4,000 tons a day, depending on the depth and engine. When very large quantities of water are to be dealt with and rod-driven pumps to be used, two pumping compartments are sometimes necessary, but other forms of pumps do not require more than one compartment,—an additional reason for their use.
The next logical step is a shaft with five compartments and four full-sized haulage ways (Fig. 13), each larger than in the previous example. In this case, the auxiliary engine becomes a balanced one and can be used part of the time for ore-haulage. This shaft will be about 26 to 28 feet long and 8 feet wide outside the timbers, allowing for one gangway. The capacity of such shafts can reach up to 4,000 tons a day, depending on the depth and engine. When a large amount of water needs to be managed and rod-driven pumps are used, two pumping compartments may be necessary, but other pump types typically only need one compartment, which is another reason for their use.
Page 80 For depths greater than 3,000 feet, other factors come into play. Ventilation questions become of more import. The mechanical problems on engines and ropes become involved, and their sum-effect is to demand much increased size and a greater number of compartments. The shafts at Johannesburg intended as outlets for workings 5,000 feet deep are as much as 46 feet by 9 feet outside timbers.
Page 80 For depths greater than 3,000 feet, other factors come into play. Ventilation issues become more important. Mechanical problems with engines and ropes come into the picture, and together they require much larger sizes and more compartments. The shafts in Johannesburg designed for operations 5,000 feet deep are as large as 46 feet by 9 feet outside the timbers.
It is not purposed to go into details as to sinking methods or timbering. While important matters, they would unduly prolong this discussion. Besides, a multitude of treatises exist on these subjects and cover all the minutiæ of such work.
It’s not meant to dive into the details of sinking methods or timbering. While these are important topics, they would unnecessarily extend this discussion. Plus, there are plenty of resources available on these subjects that cover all the specifics of the work.
Speed of Sinking.—Mines may be divided into two cases,—those being developed only, and those being operated as well as developed. In the former, the entrance into production is usually dependent upon the speed at which the shaft is sunk. Until the mine is earning profits, there is a loss of interest on the capital involved, which, in ninety-nine instances out of a hundred, warrants any reasonable extra expenditure to induce more rapid progress. In the case of mines in operation, the volume of ore available to treatment or valuation is generally dependent to a great degree upon the rapidity of the extension of workings in depth. It will be demonstrated later that, both from a financial and a technical standpoint, the maximum development is the right one and that unremitting extension in depth is not only justifiable but necessary.
Speed of Sinking.—Mines can be categorized into two types—those that are only being developed and those that are both being operated and developed. In the first case, how quickly the shaft is sunk usually determines when production starts. Until the mine starts making profits, there's a loss of interest on the invested capital, which, in almost all instances, justifies any reasonable extra spending to speed up progress. For mines that are already in operation, the amount of ore available for processing or valuation largely depends on how quickly the depth of the workings is extended. It will be shown later that, from both financial and technical perspectives, maximum development is the ideal goal, and continuous deepening is not just justifiable but essential.
Speed under special conditions or over short periods has a more romantic than practical interest, outside of its value as a stimulant to emulation. The thing that counts is the speed which can be maintained over the year. Rapidity of sinking depends mainly on:—
Speed under special conditions or for short bursts is more appealing than practical, aside from its role in inspiring competition. What truly matters is the speed that can be sustained throughout the year. The rate of sinking mainly depends on:—
a. | Whether the shaft is or is not in use for operating the mine. |
b. | The breaking character of the rock. |
c. | The amount of water. |
The delays incident to general carrying of ore and men are such that the use of the main haulage engine for shaft-sinking is Page 81 practically impossible, except on mines with small tonnage output. Even with a separate winch or auxiliary winding-engine, delays are unavoidable in a working shaft, especially as it usually has more water to contend with than one not in use for operating the mine. The writer's own impression is that an average of 40 feet per month is the maximum possibility for year in and out sinking under such conditions. In fact, few going mines manage more than 400 feet a year. In cases of clean shaft-sinking, where every energy is bent to speed, 150 feet per month have been averaged for many months. Special cases have occurred where as much as 213 feet have been achieved in a single month. With ordinary conditions, 1,200 feet in a year is very good work. Rock awkward to break, and water especially, lowers the rate of progress very materially. Further reference to speed will be found in the chapter on "Drilling Methods."
The delays associated with transporting ore and workers make it almost impossible to use the main haulage engine for shaft-sinking, especially in mines with low tonnage output. Even with a separate winch or auxiliary winding engine, delays are unavoidable in an operational shaft, particularly since it usually has to deal with more water than one that isn’t being used for mining. In my opinion, an average of 40 feet per month is the maximum achievable for continuous sinking under these conditions. In reality, few active mines manage more than 400 feet a year. In cases of efficient shaft-sinking, where all efforts are focused on speed, averages of 150 feet per month have been achieved for extended periods. There have been exceptional instances where up to 213 feet was reached in a single month. Under normal conditions, achieving 1,200 feet in a year is considered very good work. Difficult rock and water particularly slow down progress significantly. Further details on speed will be found in the chapter on "Drilling Methods."
Tunnel Entry.—The alternative of entry to a mine by tunnel is usually not a question of topography altogether, but, like everything else in mining science, has to be tempered to meet the capital available and the expenditure warranted by the value showing.
Tunnel Entry.—Choosing to enter a mine through a tunnel isn't just about the terrain; it's also influenced by the budget available and the costs justified by the potential value.
In the initial prospecting of a mine, tunnels are occasionally overdone by prospectors. Often more would be proved by a few inclines. As the pioneer has to rely upon his right arm for hoisting and drainage, the tunnel offers great temptations, even when it is long and gains but little depth. At a more advanced stage of development, the saving of capital outlay on hoisting and pumping equipment, at a time when capital is costly to secure, is often sufficient justification for a tunnel entry. But at the stage where the future working of ore below a tunnel-level must be contemplated, other factors enter. For ore below tunnel-level a shaft becomes necessary, and in cases where a tunnel enters a few hundred feet below the outcrop the shaft should very often extend to the surface, because internal shafts, winding from tunnel-level, require large excavations to make room for the transfer of ore and for winding gear. The latter must be operated by transmitted power, either that of steam, water, electricity, or air. Where power has to be generated on the Page 82 mine, the saving by the use of direct steam, generated at the winding gear, is very considerable. Moreover, the cost of haulage through a shaft for the extra distance from tunnel-level to the surface is often less than the cost of transferring the ore and removing it through the tunnel. The load once on the winding-engine, the consumption of power is small for the extra distance, and the saving of labor is of consequence. On the other hand, where drainage problems arise, they usually outweigh all other considerations, for whatever the horizon entered by tunnel, the distance from that level to the surface means a saving of water-pumpage against so much head. The accumulation of such constant expense justifies a proportioned capital outlay. In other words, the saving of this extra pumping will annually redeem the cost of a certain amount of tunnel, even though it be used for drainage only.
In the early exploration of a mine, prospectors sometimes overdo tunneling. Often, a few inclines would suffice. Since the pioneer relies on his own strength for lifting and draining, tunnels can be quite tempting, even when they are long and don’t reach much depth. At a more advanced stage of development, the savings on hoisting and pumping equipment—which can be costly to obtain—often justify the creation of a tunnel. However, when considering the future extraction of ore below the tunnel level, other factors come into play. For ore beneath the tunnel level, a shaft is needed, and if a tunnel starts a few hundred feet below the surface, the shaft should often extend all the way up, because internal shafts winding from the tunnel level require large excavations to accommodate ore transfer and winding equipment. This equipment must be powered, either by steam, water, electricity, or air. When power needs to be generated at the Page 82 mine, using direct steam from the winding gear can lead to significant savings. Additionally, the cost of transporting ore through a shaft for the extra distance from the tunnel level to the surface is often lower than the expense of moving it through the tunnel. Once the load is on the winding engine, the power needed for the extra distance is minimal, and the labor savings are important. On the flip side, when drainage issues arise, they usually outweigh other considerations, since the distance from the tunnel level to the surface results in savings on water pumping due to the height difference. The ongoing cost of this expense justifies a corresponding capital investment. In other words, the savings from reduced pumping will annually offset the cost of a certain amount of tunnel, even if it's only used for drainage.
In order to emphasize the rapidity with which such a saving of constant expense will justify capital outlay, one may tabulate the result of calculations showing the length of tunnel warranted with various hypothetical factors of quantity of water and height of lift eliminated from pumping. In these computations, power is taken at the low rate of $60 per horsepower-year, the cost of tunneling at an average figure of $20 per foot, and the time on the basis of a ten-year life for the mine.
To highlight how quickly saving on ongoing expenses can justify spending on capital, one can list the results of calculations that show how long the tunnel would need to be based on different hypothetical factors like the amount of water and the height it needs to be pumped. In these calculations, power costs are set at the low rate of $60 per horsepower-year, tunneling costs at an average of $20 per foot, and the timeline is based on a ten-year lifespan for the mine.
Water Lift Feet Avoided | 100,000 Gallons per Day | 200,000 Gallons per Day | 300,000 Gallons per Day | 500,000 Gallons Daily | 1,000,000 Gallons per Day |
---|---|---|---|---|---|
100 | 600 | 1,200 | 1,800 | 3,000 | 6,000 |
200 | 1,200 | 2,400 | 3,600 | 6,000 | 12,000 |
300 | 1,800 | 3,600 | 5,400 | 9,000 | 18,000 |
500 | 3,000 | 6,000 | 9,000 | 15,000 | 30,000 |
1,000 | 6,000 | 12,000 | 18,000 | 30,000 | 60,000 |
The size of tunnels where ore-extraction is involved depends upon the daily tonnage output required, and the length of Page 83 haul. The smallest size that can be economically driven and managed is about 6-1/2 feet by 6 feet inside the timbers. Such a tunnel, with single track for a length of 1,000 feet, with one turn-out, permits handling up to 500 tons a day with men and animals. If the distance be longer or the tonnage greater, a double track is required, which necessitates a tunnel at least 8 feet wide by 6-1/2 feet to 7 feet high, inside the timbers.
The size of tunnels used for ore extraction depends on the daily tonnage output needed and the length of Page 83 haul. The smallest size that can be economically constructed and managed is about 6.5 feet by 6 feet inside the timber supports. This type of tunnel, with a single track for 1,000 feet and one turnout, allows for the handling of up to 500 tons per day with workers and animals. If the distance is longer or the tonnage is greater, a double track is necessary, which requires a tunnel to be at least 8 feet wide and 6.5 to 7 feet high inside the timber supports.
There are tunnel projects of a much more impressive order than those designed to operate upper levels of mines; that is, long crosscut tunnels designed to drain and operate mines at very considerable depths, such as the Sutro tunnel at Virginia City. The advantage of these tunnels is very great, especially for drainage, and they must be constructed of large size and equipped with appliances for mechanical haulage.
There are tunnel projects that are much more impressive than those designed to work the upper levels of mines; specifically, long crosscut tunnels created to drain and operate mines at significant depths, like the Sutro tunnel at Virginia City. The benefits of these tunnels are substantial, especially for drainage, and they need to be built large and fitted with equipment for mechanical hauling.
Page 84 CHAPTER IX.
Development of Mines (Concluded).
Mining Development (Concluded).
SUBSIDIARY DEVELOPMENT;—STATIONS; CROSSCUTS; LEVELS; INTERVAL BETWEEN LEVELS; PROTECTION OF LEVELS; WINZES AND RISES. DEVELOPMENT IN THE PROSPECTING STAGE; DRILLING. |
SUBSIDIARY DEVELOPMENT.
Stations, crosscuts, levels, winzes, and rises follow after the initial entry. They are all expensive, and the least number that will answer is the main desideratum.
Stations, crosscuts, levels, winzes, and rises come after the initial entry. They all cost a lot, and the goal is to use the smallest number that will work.
Stations.—As stations are the outlets of the levels to the shaft, their size and construction is a factor of the volume and character of the work at the levels which they are to serve. If no timber is to be handled, and little ore, and this on cages, the stations need be no larger than a good sized crosscut. Where timber is to be let down, they must be ten to fifteen feet higher than the floor of the crosscut. Where loading into skips is to be provided for, bins must be cut underneath and sufficient room be provided to shift the mine cars comfortably. Such bins are built of from 50 to 500 tons' capacity in order to contain some reserve for hoisting purposes, and in many cases separate bins must be provided on opposite sides of the shaft for ore and waste. It is a strong argument in favor of skips, that with this means of haulage storage capacity at the stations is possible, and the hoisting may then go on independently of trucking and, as said before, there are no idle men at the stations. Page 85
Stations.—Since stations are the access points from the levels to the shaft, their size and design depend on the amount and type of work they need to support at the levels. If no timber will be moved and only a small amount of ore is handled, particularly using cages, the stations can be about the size of a decent crosscut. However, if timber needs to be lowered, the stations must be ten to fifteen feet above the floor of the crosscut. If there’s a need for loading into skips, bins must be created underneath with enough space to move the mine cars around comfortably. These bins are built with capacities ranging from 50 to 500 tons to keep some reserve for hoisting, and often separate bins are needed on either side of the shaft for ore and waste. A solid argument for using skips is that they allow for storage capacity at the stations, meaning hoisting can continue without being dependent on trucking. As mentioned before, there will be no idle workers at the stations. Page 85
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Fig. 15.—Cross-section of station arrangement for skip-haulage in vertical shaft. |
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Fig. 16.—Cross-section of station arrangement for skip-haulage in vertical shaft. |
It is always desirable to concentrate the haulage to the least number of levels, for many reasons. Among them is that, where haulage is confined to few levels, storage-bins are Page 86 not required at every station. Figures 15, 16, 17, and 18 illustrate various arrangements of loading bins.
It’s always better to limit the hauling to as few levels as possible for several reasons. One of them is that when hauling is restricted to just a few levels, storage bins are Page 86 not needed at every station. Figures 15, 16, 17, and 18 show different setups for loading bins.
Crosscuts.—Crosscuts are for two purposes, for roadway connection of levels to the shaft or to other levels, and for prospecting purposes. The number of crosscuts for roadways can sometimes be decreased by making the connections with the shaft at every second or even every third level, thus not only saving in the construction cost of crosscuts and stations, but also in the expenses of scattered tramming. The matter becomes especially worth considering where the quantity of ore that can thus be accumulated warrants mule or mechanical haulage. This subject will be referred to later on.
Crosscuts.—Crosscuts serve two main purposes: connecting roadways between levels to the shaft or to other levels, and for exploration. You can often reduce the number of crosscuts needed for roadways by connecting the shaft at every second or even every third level. This not only cuts down on the construction costs of crosscuts and stations, but also reduces the expenses related to scattered tramming. This approach is particularly worth considering when the amount of ore accumulated justifies using mules or mechanical hauling. We will discuss this topic further later on.
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Fig. 17.—Arrangement of loading chutes in vertical shaft. |
On the second purpose of crosscuts,—that of prospecting,—one observation merits emphasis. This is, that the tendency of ore-fissures to be formed in parallels warrants Page 87 more systematic crosscutting into the country rock than is done in many mines.
On the second purpose of crosscuts—prospecting—one observation stands out. This is that the tendency for ore fissures to form in parallel lines justifies Page 87 more systematic crosscutting into the surrounding rock than what many mines currently practice.
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Fig. 18.—Cross-section of station arrangement for skip-haulage in inclined shaft. |
LEVELS.
The word "level" is another example of miners' adaptations in nomenclature. Its use in the sense of tunnels driven in the direction of the strike of the deposit has better, but less used, synonyms in the words "drifts" or "drives." The term "level" is used by miners in two senses, in that it is sometimes applied to all openings on one horizon, crosscuts included. Levels are for three purposes,—for a stoping Page 88 base; for prospecting the deposit; and for roadways. As a prospecting and a stoping base it is desirable that the level should be driven on the deposit; as a roadway, that it should constitute the shortest distance between two points and be in the soundest ground. On narrow, erratic deposits the levels usually must serve all three purposes at once; but in wider and more regular deposits levels are often driven separately for roadways from the level which forms the stoping base and prospecting datum.
The word "level" is another example of how miners have adapted their terminology. It's used to refer to tunnels that are dug in line with the strike of the deposit, although better but less common terms for this are "drifts" or "drives." Miners use the term "level" in two ways: it's sometimes used to describe all openings at one horizontal plane, including crosscuts. Levels serve three main purposes: as a stoping base, for exploring the deposit, and for creating roadways. For both exploration and as a stoping base, it’s ideal for the level to be driven directly on the deposit; as a roadway, it should create the shortest path between two points and be in the most stable ground. In narrow and irregular deposits, levels typically need to fulfill all three functions simultaneously; however, in wider and more consistent deposits, levels are often dug separately for roadways from those that serve as the stoping base and exploration reference.
There was a time when mines were worked by driving the level on ore and enlarging it top and bottom as far as the ground would stand, then driving the next level 15 to 20 feet below, and repeating the operation. This interval gradually expanded, but for some reason 100 feet was for years assumed to be the proper distance between levels. Scattered over every mining camp on earth are thousands of mines opened on this empirical figure, without consideration of the reasons for it or for any other distance.
There was a time when mines were developed by creating an ore level and expanding it vertically as far as the ground would allow. Then, they would start the next level 15 to 20 feet below and repeat the process. This distance gradually increased, but for some reason, 100 feet was long accepted as the standard gap between levels. Across every mining camp on the planet, there are thousands of mines created using this arbitrary measure, without any thought to why it was chosen or other possible distances.
The governing factors in determining the vertical interval between levels are the following:—
The main factors in figuring out the vertical interval between levels are the following:—
a. | The regularity of the deposit. |
b. | The effect of the method of excavation of winzes and rises. |
c. | The dip and the method of stoping. |
Regularity of the Deposit.—From a prospecting point of view the more levels the better, and the interval therefore must be determined somewhat by the character of the deposit. In erratic deposits there is less risk of missing ore with frequent levels, but it does not follow that every level need be a through roadway to the shaft or even a stoping base. In such deposits, intermediate levels for prospecting alone are better than complete levels, each a roadway. Nor is it essential, even where frequent levels are required for a stoping base, that each should be a main haulage outlet to the shaft. In some mines every third level is used as a main roadway, the ore being poured from the intermediate ones down to the Page 89 haulage line. Thus tramming and shaft work, as stated before, can be concentrated.
Regularity of the Deposit.—From a prospecting perspective, having more levels is advantageous, and so the spacing must be determined based on the nature of the deposit. In erratic deposits, there’s less chance of missing ore with frequent levels, but it doesn't mean that each level has to be a direct path to the shaft or even serve as a stoping base. In these cases, having intermediate levels for prospecting is more effective than having complete levels that are all roadways. It’s also not necessary, even when frequent levels are needed for a stoping base, for each level to be a primary transport route to the shaft. In some mines, every third level serves as a main roadway, with ore being moved from the intermediate levels down to the Page 89 haulage line. This way, tramming and shaft work, as mentioned earlier, can be streamlined.
Effect of Method of Excavating Winzes and Rises.—With hand drilling and hoisting, winzes beyond a limited depth become very costly to pull spoil out of, and rises too high become difficult to ventilate, so that there is in such cases a limit to the interval desirable between levels, but these difficulties largely disappear where air-winches and air-drills are used.
Effect of Method of Excavating Winzes and Rises.—Using hand drilling and hoisting, winzes that go beyond a certain depth become really expensive to pull out the spoil, and rises that are too high become hard to ventilate. This means there’s a limit to how far apart levels should be. However, these problems mostly go away when air-winches and air-drills are used.
The Dip and Method of Stoping.—The method of stoping is largely dependent upon the dip, and indirectly thus affects level intervals. In dips under that at which material will "flow" in the stopes—about 45° to 50°—the interval is greatly dependent on the method of stope-transport. Where ore is to be shoveled from stopes to the roadway, the levels must be comparatively close together. Where deposits are very flat, under 20°, and walls fairly sound, it is often possible to use a sort of long wall system of stoping and to lay tracks in the stopes with self-acting inclines to the levels. In such instances, the interval can be expanded to 250 or even 400 feet. In dips between 20° and 45°, tracks are not often possible, and either shoveling or "bumping troughs"[*] are the only help to transport. With shoveling, intervals of 100 feet[**] are most common, and with troughs the distance can be expanded up to 150 or 175 feet.
The Dip and Method of Stoping.—The method of stoping mostly depends on the dip, which indirectly affects the level intervals. In dips below the angle where material will "flow" in the stopes—around 45° to 50°—the interval is heavily influenced by the method of stope transport. When ore needs to be shoveled from stopes to the roadway, the levels have to be fairly close together. In cases where deposits are very flat, under 20°, and the walls are reasonably sound, it's sometimes possible to use a kind of long wall stoping system and to lay tracks in the stopes with self-acting inclines leading to the levels. In these situations, the interval can be extended to 250 or even 400 feet. For dips between 20° and 45°, tracks are not usually feasible, and shoveling or "bumping troughs"[*] are the only options for transport. With shoveling, intervals of 100 feet[**] are most common, and with troughs, the distance can be increased to 150 or 175 feet.
[Footnote *: Page 136.]
[Footnote *: p. 136.]
[Footnote **: Intervals given are measured on the dip.]
[Footnote **: The intervals provided are measured on the dip.]
In dips of over 40° to 50°, depending on the smoothness of the foot wall, the distance can again be increased, as stope-transport is greatly simplified, since the stope materials fall out by gravity. In timbered stopes, in dips over about 45°, intervals of 150 to 200 feet are possible. In filled stopes intervals of over 150 feet present difficulties in the maintenance of ore-passes, for the wear and tear of longer use often breaks the timbers. In shrinkage-stopes, where no passes are to be maintained and few winzes put through, the interval is sometimes raised to 250 feet. The subject is further discussed under "Stoping."
In slopes of over 40° to 50°, depending on how smooth the foot wall is, the distance can be increased again, as moving materials is much easier since they just fall by gravity. In timbered stopes, when the slope is over about 45°, distances of 150 to 200 feet are possible. In filled stopes, distances over 150 feet can create issues with maintaining ore passes, as the wear and tear from longer use often damages the timbers. In shrinkage stopes, where there are no passes to maintain and only a few winzes to dig, the distance may sometimes be extended to 250 feet. This topic is discussed further under "Stoping."
Another factor bearing on level intervals is the needed Page 90 insurance of sufficient points of stoping attack to keep up a certain output. This must particularly influence the manager whose mine has but little ore in reserve.
Another factor affecting level intervals is the necessary Page 90 assurance of enough stopping points to maintain a certain output. This must especially impact the manager whose mine has only a small amount of ore in reserve.
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Fig. 19. |
Protection of Levels.—Until recent years, timbering and occasional walling was the only method for the support of the roof, and for forming a platform for a stoping base. Where the rock requires no support sublevels can be used as a stoping base, and timbering for such purpose avoided altogether (Figs. 38, 39, 42). In such cases the main roadway can then be driven on straight lines, either in the walls or in the ore, and used entirely for haulage. The subheading for a stoping base is driven far enough above or below the roadway (depending on whether overhand or underhand stoping is to be used) to leave a supporting pillar which is penetrated by short passes for ore. In overhand stopes, the ore is broken directly on the floor of an upper sublevel; and in underhand stopes, broken directly from the bottom of the sublevel. The method Page 91 entails leaving a pillar of ore which can be recovered only with difficulty in mines where stope-support is necessary. The question of its adoption is then largely one of the comparative cost of timbering, the extra cost of the sublevel, and the net value of the ore left. In bad swelling veins, or badly crushing walls, where constant repair to timbers would be necessary, the use of a sublevel is a most useful alternative. It is especially useful with stopes to be left open or worked by shrinkage-stoping methods.
Protection of Levels.—Until recently, using timber and occasionally building walls was the only way to support the roof and create a platform for mining. Where the rock doesn't need support, sublevels can serve as a mining base, eliminating the need for timber (Figs. 38, 39, 42). In these situations, the main roadway can be constructed in straight lines, either in the walls or in the ore, and used entirely for hauling. The subheading for a mining base is created far enough above or below the roadway (depending on whether overhand or underhand stoping is being used) to leave a support pillar that has short passages for ore. In overhand stopes, ore is broken directly on the floor of an upper sublevel; in underhand stopes, it is broken directly from the bottom of the sublevel. The method Page 91 means leaving a pillar of ore that can be difficult to recover in mines where stope support is needed. The decision to use this method mainly depends on the comparative costs of timbering, the additional expenses associated with the sublevel, and the net value of the ore left behind. In cases of poorly swelling veins or weak walls that require constant timber repairs, using a sublevel is a very practical alternative. It is particularly helpful for stopes that will be left open or worked using shrinkage stoping methods.
If the haulage level, however, is to be the stoping base, some protection to the roadway must be provided. There are three systems in use,—by wood stulls or sets (Figs. 19, 30, 43), by dry-walling with timber caps (Fig. 35), and in some localities by steel sets. Stulls are put up in various ways, and, as their use entails the least difficulty in taking the ore out from beneath the level, they are much favored, but are applicable only in comparatively narrow deposits.
If the haulage level is going to be the stopping base, some protection for the roadway needs to be provided. There are three systems in use: wood stulls or sets (Figs. 19, 30, 43), dry-walling with timber caps (Fig. 35), and, in some places, steel sets. Stulls can be set up in different ways, and since using them makes it easier to extract the ore from underneath the level, they are preferred. However, they only work well in relatively narrow deposits.
WINZES AND RISES.
These two kinds of openings for connecting two horizons in a mine differ only in their manner of construction. A winze is sunk underhand, while a rise is put up overhand. When the connection between levels is completed, a miner standing at the bottom usually refers to the opening as a rise, and when he goes to the top he calls it a winze. This confusion in terms makes it advisable to refer to all such completed openings as winzes, regardless of how they are constructed.
These two types of openings for connecting two levels in a mine only differ in how they're built. A winze is sunk from the bottom up, while a rise is created from the top down. Once the connection between levels is finished, a miner at the bottom typically calls it a rise, and when he reaches the top, he calls it a winze. This mix-up in terminology suggests it's best to refer to all these finished openings as winzes, no matter how they were constructed.
In actual work, even disregarding water, it costs on the average about 30% less to raise than to sink such openings, for obviously the spoil runs out or is assisted by gravity in one case, and in the other has to be shoveled and hauled up. Moreover, it is easier to follow the ore in a rise than in a winze. It usually happens, however, that in order to gain time both things are done, and for prospecting purposes sinking is necessary.
In practice, even without considering water, it costs about 30% less to raise than to sink these openings, since in one case the waste material falls out or is helped by gravity, while in the other, it has to be shoveled and hauled up. Plus, it's generally easier to follow the ore in a rise than in a winze. However, it's common to do both to save time, and for exploration, sinking is necessary.
Page 92 The number of winzes required depends upon the method of stoping adopted, and is mentioned under "Stoping." After stoping, the number necessary to be maintained open depends upon the necessities of ventilation, of escape, and of passageways for material to be used below. Where stopes are to be filled with waste, more winzes must be kept open than when other methods are used, and these winzes must be in sufficient alignment to permit the continuous flow of material down past the various levels. In order that the winzes should deliver timber and filling to the most advantageous points, they should, in dipping ore-bodies, be as far as possible on the hanging wall side.
Page 92 The number of winzes needed depends on the stoping method used, which is described under "Stoping." After stoping, the number that needs to stay open depends on the requirements for ventilation, escape routes, and pathways for transporting materials below. If stopes are going to be filled with waste, more winzes need to remain open compared to other methods, and these winzes must be aligned properly to allow for a continuous flow of material down through the various levels. To ensure that the winzes deliver timber and filling to the best locations, they should, when dealing with dipping ore-bodies, be positioned as far as possible on the hanging wall side.
DEVELOPMENT IN THE EARLY PROSPECTING STAGE.
The prime objects in the prospecting stage are to expose the ore and to learn regarding the ore-bodies something of their size, their value, metallurgical character, location, dip, strike, etc.,—so much at least as may be necessary to determine the works most suitable for their extraction or values warranting purchase. In outcrop mines there is one rule, and that is "follow the ore." Small temporary inclines following the deposit, even though they are eventually useless; are nine times out of ten justified.
The main goals in the prospecting phase are to reveal the ore and to gather information about the ore bodies, such as their size, value, metallurgical properties, location, dip, strike, etc.—enough to figure out the best methods for extraction or whether the values justify a purchase. In outcrop mines, there's a simple rule: "follow the ore." Small, temporary inclines that track the deposit, even if they ultimately prove to be useless, are justified nine times out of ten.
In prospecting deep-level projects, it is usually necessary to layout work which can be subsequently used in operating the mine, because the depth involves works of such considerable scale, even for prospecting, that the initial outlay does not warrant any anticipation of revision. Such works have to be located and designed after a study of the general geology as disclosed in adjoining mines. Practically the only method of supplementing such information is by the use of churn- and diamond-drills.
In exploring deep-level projects, it's often essential to plan the work that can later be used in running the mine. The depth requires work that's so extensive, even at the prospecting stage, that the initial investment doesn't justify expecting any changes. These projects need to be positioned and designed based on an analysis of the general geology shown in nearby mines. The main way to add to this information is by using churn and diamond drills.
Drilling.—Churn-drills are applicable only to comparatively shallow deposits of large volume. They have an advantage over the diamond drill in exposing a larger section and in their application to loose material; but inability to Page 93 determine the exact horizon of the spoil does not lend them to narrow deposits, and in any event results are likely to be misleading from the finely ground state of the spoil. They are, however, of very great value for preliminary prospecting to shallow horizons.
Drilling.—Churn drills are suitable only for relatively shallow deposits with large volumes. They have an advantage over diamond drills because they expose a larger area and can handle loose material. However, their inability to Page 93 pinpoint the exact level of the spoil makes them less effective for narrow deposits, and as a result, the findings can often be misleading due to the fine grinding of the spoil. Nevertheless, they are extremely valuable for initial exploration at shallow levels.
Two facts in diamond-drilling have to be borne in mind: the indication of values is liable to be misleading, and the deflection of the drill is likely to carry it far away from its anticipated destination. A diamond-drill secures a small section which is sufficiently large to reveal the geology, but the values disclosed in metal mines must be accepted with reservations. The core amounts to but a little sample out of possibly large amounts of ore, which is always of variable character, and the core is most unlikely to represent the average of the deposit. Two diamond-drill holes on the Oroya Brownhill mine both passed through the ore-body. One apparently disclosed unpayable values, the other seemingly showed ore forty feet in width assaying $80 per ton. Neither was right. On the other hand, the predetermination of the location of the ore-body justified expenditure. A recent experiment at Johannesburg of placing a copper wedge in the hole at a point above the ore-body and deflecting the drill on reintroducing it, was successful in giving a second section of the ore at small expense.
Two important things to remember about diamond drilling are that the value indicators can be misleading and the drill might end up far from where you expect it to go. A diamond drill obtains a small sample that’s enough to show the geology, but the mineral values found in metal mines need to be taken with caution. The core represents just a tiny sample of what could be a large amount of ore, which often varies, and it’s unlikely that the core represents the average of the deposit. In the Oroya Brownhill mine, two diamond-drill holes went through the ore-body. One showed values that weren't profitable, while the other indicated ore that was forty feet wide, worth $80 per ton. Neither result was accurate. However, the initial decision about where to drill justified the costs. A recent test in Johannesburg involved inserting a copper wedge in the hole above the ore-body and redirecting the drill, which successfully provided a second sample of the ore at a low cost.
The deflection of diamond-drill holes from the starting angle is almost universal. It often amounts to a considerable wandering from the intended course. The amount of such deflection varies with no seeming rule, but it is probable that it is especially affected by the angle at which stratification or lamination planes are inclined to the direction of the hole. A hole has been known to wander in a depth of 1,500 feet more than 500 feet from the point intended. Various instruments have been devised for surveying deep holes, and they should be brought into use before works are laid out on the basis of diamond-drill results, although none of the inventions are entirely satisfactory.
The deflection of diamond-drill holes from the starting angle is almost always a problem. It often results in a significant deviation from the intended path. The extent of this deflection varies without any clear pattern, but it’s likely influenced by the angle at which the layers of rock are tilted relative to the direction of the hole. There have been cases where a hole has deviated over 500 feet from its intended point at a depth of 1,500 feet. Several instruments have been created for surveying deep holes, and these should be used before planning any projects based on diamond-drill results, although none of the tools are completely reliable.
Page 94 CHAPTER X.
Stoping.
Stopping.
METHODS OF ORE-BREAKING; UNDERHAND STOPES; OVERHAND STOPES; COMBINED STOPE. VALUING ORE IN COURSE OF BREAKING. |
There is a great deal of confusion in the application of the word "stoping." It is used not only specifically to mean the actual ore-breaking, but also in a general sense to indicate all the operations of ore-breaking, support of excavations, and transportation between levels. It is used further as a noun to designate the hole left when the ore is taken out. Worse still, it is impossible to adhere to miners' terms without employing it in every sense, trusting to luck and the context to make the meaning clear.
There is a lot of confusion surrounding the use of the word "stoping." It's not only used specifically to refer to the actual breaking of ore, but also in a broader sense to encompass all operations related to ore-breaking, supporting excavations, and transporting materials between levels. Additionally, it's used as a noun to describe the hole left behind after the ore is removed. To make matters worse, it's challenging to stick to miners' terminology without using it in every context, relying on luck and the surrounding context to clarify the meaning.
The conditions which govern the method of stoping are in the main:—
The conditions that control the stopping method are mainly:—
a. | The dip. |
b. | The width of the deposit. |
c. | The character of the walls. |
d. | The cost of materials. |
e. | The character of the ore. |
Every mine, and sometimes every stope in a mine, is a problem special to itself. Any general consideration must therefore be simply an inquiry into the broad principles which govern the adaptability of special methods. A logical arrangement of discussion is difficult, if not wholly impossible, because the factors are partially interdependent and of varying importance.
Every mine, and sometimes every stope in a mine, poses its own unique challenges. Any general considerations must therefore be just an exploration of the basic principles that determine how well specific methods can be adapted. Organizing the discussion logically is tough, if not completely impossible, because the factors are somewhat interrelated and vary in significance.
For discussion the subject may be divided into:
For discussion, the topic can be split into:
1. | Methods of ore-breaking. |
2. | Methods of supporting excavation. |
3. | Methods of transport in stopes. |
Page 95 METHODS OF ORE-BREAKING.
The manner of actual ore-breaking is to drill and blast off slices from the block of ground under attack. As rock obviously breaks easiest when two sides are free, that is, when corners can be broken off, the detail of management for blasts is therefore to set the holes so as to preserve a corner for the next cut; and as a consequence the face of the stope shapes into a series of benches (Fig. 22),—inverted benches in the case of overhand stopes (Figs. 20, 21). The size of these benches will in a large measure depend on the depth of the holes. In wide stopes with machine-drills they vary from 7 to 10 feet; in narrow stopes with hand-holes, from two to three feet.
The process of breaking ore involves drilling and blasting slices off the block of ground being targeted. Since rock breaks more easily when two sides are free—meaning corners can be removed—the key to managing the blasts is to position the holes in a way that preserves a corner for the next cut. As a result, the face of the stope is shaped into a series of benches (Fig. 22), with inverted benches in the case of overhand stopes (Figs. 20, 21). The size of these benches primarily depends on the depth of the holes. In wide stopes using machine drills, they range from 7 to 10 feet; in narrow stopes with hand holes, they range from 2 to 3 feet.
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Fig. 20. |
The position of the men in relation to the working face Page 96 gives rise to the usual primary classification of the methods of stoping. They are:—
The position of the men in relation to the working face Page 96 leads to the common main classification of the stoping methods. They are:—
1. | Underhand stopes, |
2. | Overhand stopes, |
3. | Combined stopes. |
These terms originated from the direction of the drill-holes, but this is no longer a logical basis of distinction, for underhand holes in overhand stopes,—as in rill-stoping,—are used entirely in some mines (Fig. 21).
These terms came from the direction of the drill holes, but that’s no longer a sensible way to differentiate them, since underhand holes in overhand stopes—like in rill-stoping—are completely utilized in some mines (Fig. 21).
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Fig. 21. |
Underhand Stopes.—Underhand stopes are those in which the ore is broken downward from the levels. Inasmuch as this method has the advantage of allowing the miner to strike his blows downward and to stand upon the ore when at work, it was almost universal before the invention of powder; and was Page 97 applied more generally before the invention of machine-drills than since. It is never rightly introduced unless the stope is worked back from winzes through which the ore broken can be let down to the level below, as shown in Figures 22 and 23.
Underhand Stopes.—Underhand stopes are those where the ore is broken downwards from the levels. Since this method allows miners to strike their blows downward and stand on the ore while they work, it was almost universally used before the invention of explosives; and it was Page 97 used more widely before the advent of machine drills than it is now. It is only properly employed if the stope is worked back from winzes through which the broken ore can be dropped down to the level below, as shown in Figures 22 and 23.
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Fig. 22. |
This system can be advantageously applied only in the rare cases in which the walls require little or no support, and where very little or no waste requiring separation is broken with the ore in the stopes. To support the walls in bad ground in underhand stopes would be far more costly than with overhand stopes, for square-set timbering would be most difficult to introduce, and to support the walls with waste and stulls would be even more troublesome. Any waste broken must needs be thrown up to the level above or be stored upon specially built stages—again a costly proceeding.
This system is best used only in rare situations where the walls need little or no support and where there is very little or no waste that needs to be separated from the ore in the stopes. Supporting the walls in poor ground with underhand stopes would be much more expensive than with overhand stopes, since it would be really tough to install square-set timbering, and using waste and stulls for wall support would be even more complicated. Any waste that gets broken needs to be thrown up to the level above or stored on specially built platforms—both of which are costly.
A further drawback lies in the fact that the broken ore Page 98 follows down the face of the stope, and must be shoveled off each bench. It thus all arrives at a single point,—the winze,—and must be drawn from a single ore-pass into the level. This usually results not only in more shoveling but in a congestion at the passes not present in overhand stoping, for with that method several chutes are available for discharging ore into the levels. Where the walls require no support and no selection is desired in the stopes, the advantage of the men standing on the solid ore to work, and of having all down holes and therefore drilled wet, gives this method a distinct place. In using this system, in order to protect the men, a pillar is often left under the level by driving a sublevel, the pillar being easily recoverable later. The method of sublevels is of advantage largely in avoiding the timbering of levels.
A further drawback is that the broken ore Page 98 moves down the face of the stope and needs to be shoveled off each bench. It all ends up at one point—the winze—and has to be moved from a single ore-pass into the level. This usually leads to more shoveling and congestion at the passes, which isn’t an issue in overhand stoping since that method has several chutes available for unloading ore into the levels. When the walls don’t need support and no sorting is necessary in the stopes, having the workers stand on solid ore to do their job, with all down holes drilled wet, gives this method a specific advantage. When using this system, to protect the workers, a pillar is often left under the level by creating a sublevel, which can be easily recovered later. The sublevel method is mainly beneficial for avoiding the need for timbering the levels.
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Fig. 23.—Longitudinal section of an underhand stope. |
Overhand Stopes.—By far the greatest bulk of ore is broken overhand, that is broken upward from one level to the next above. There are two general forms which such stopes are given,—"horizontal" and "rill."
Overhand Stopes.—The majority of ore is extracted using the overhand method, which involves breaking it upward from one level to the next above. There are two main types of stopes used in this process— "horizontal" and "rill."
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Fig. 24.—Horizontal-cut overhand stope—longitudinal section. |
The horizontal "flat-back" or "long-wall" stope, as it is variously called, shown in Figure 24, is operated by breaking the ore in slices parallel with the levels. In rill-stoping the ore is cut back from the winzes in such a way that a pyramid-shaped room is created, with its apex in the winze and its base Page 99 at the level (Figs. 25 and 26). Horizontal or flat-backed stopes can be applied to almost any dip, while "rill-stoping" finds its most advantageous application where the dip is such that the ore will "run," or where it can be made to "run" with a little help. The particular application of the two systems is dependent not only on the dip but on the method of supporting the excavation and the ore. With rill-stoping, it is possible to Page 100 cut the breaking benches back horizontally from the winzes (Fig. 25), or to stagger the cuts in such a manner as to take the slices in a descending angle (Figs. 21 and 26).
The horizontal "flat-back" or "long-wall" stope, as it’s sometimes called, shown in Figure 24, works by breaking the ore into slices that run parallel with the levels. In rill-stoping, the ore is cut back from the winzes in a way that creates a pyramid-shaped room, with its point at the winze and its base Page 99 at the level (Figs. 25 and 26). Horizontal or flat-backed stopes can be used for almost any dip, while "rill-stoping" is most effective when the dip allows the ore to "run," or where it can be encouraged to "run" with some assistance. The choice between the two systems depends not only on the dip but also on how the excavation and ore are supported. With rill-stoping, it’s possible to Page 100 cut the breaking benches back horizontally from the winzes (Fig. 25), or to stagger the cuts in a way that takes the slices at a descending angle (Figs. 21 and 26).
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Fig. 25.—Rill-cut overhand stope—longitudinal section. |
In the "rill" method of incline cuts, all the drill-holes are "down" holes (Fig. 21), and can be drilled wet, while in horizontal cuts or flat-backed stopes, at least part of the holes must be "uppers" (Fig. 20). Aside from the easier and cheaper drilling and setting up of machines with this kind of "cut," there is no drill dust,—a great desideratum in these days of miners' phthisis. A further advantage in the "rill" cut arises in cases where horizontal jointing planes run through the ore of a sort from which unduly large masses break away in "flat-back" stopes. By the descending cut of the "rill" method these calamities can be in a measure avoided. In cases of dips over 40° the greatest advantage in "rill" stoping arises from the possibility of pouring filling or timber into the stope from above with less handling, because the ore and material will run down the sides of the pyramid (Figs. 32 and 34). Thus not only is there less shoveling required, but fewer ore-passes and a less number of preliminary winzes are necessary, and a wider level interval is possible. This matter will be gone into more fully later.
In the "rill" method of incline cuts, all the drill holes are "down" holes (Fig. 21), and can be drilled wet, while in horizontal cuts or flat-backed stopes, at least some of the holes must be "uppers" (Fig. 20). Besides the easier and cheaper drilling and setup of machines with this type of "cut," there is no drill dust—which is a big deal these days, considering miners' health issues. Another benefit of the "rill" cut appears when horizontal joint planes run through the ore, as larger chunks can break off in "flat-back" stopes. The descending cut of the "rill" method helps avoid these issues to some extent. For dips over 40°, the main advantage of "rill" stoping comes from being able to pour filling or timber into the stope from above with less handling, as the ore and material will flow down the sides of the pyramid (Figs. 32 and 34). This means there's less shoveling required, fewer ore passes, a reduced number of preliminary winzes, and the possibility of a wider level interval. This will be discussed in more detail later.
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Fig. 26.—Rill-cut overhand stope-longitudinal section. |
Page 101 Combined Stopes.—A combined stope is made by the coincident working of the underhand and "rill" method (Fig. 27). This order of stope has the same limitations in general as the underhand kind. For flat veins with strong walls, it has a great superiority in that the stope is carried back more or less parallel with the winzes, and thus broken ore after blasting lies in a line on the gradient of the stope. It is, therefore, conveniently placed for mechanical stope haulage. A further advantage is gained in that winzes may be placed long distances apart, and that men are not required, either when at work or passing to and from it, to be ever far from the face, and they are thus in the safest ground, so that timber and filling protection which may be otherwise necessary is not required. This method is largely used in South Africa.
Page 101 Combined Stopes.—A combined stope is created by the simultaneous use of the underhand and "rill" method (Fig. 27). This type of stope generally has the same limitations as the underhand method. However, for flat veins with strong walls, it is much better because the stope extends more or less parallel to the winzes, allowing the broken ore from blasting to be aligned along the stope's slope. This makes it easier for mechanical hauling of the stope. Another advantage is that winzes can be spaced far apart, and workers do not need to be far from the face when working or passing through, keeping them in the safest area, which reduces the need for timber and other protective measures. This method is widely used in South Africa.
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Fig. 27.—Longitudinal section of a combined stope. |
Minimum Width of Stopes.—The minimum stoping width which can be consistently broken with hand-holes is about 30 inches, and this only where there is considerable dip to the ore. This space is so narrow that it is of doubtful advantage in any case, and 40 inches is more common in narrow mines, especially where worked with white men. Where machine-drills are used about 4 feet is the minimum width feasible.
Minimum Width of Stopes.—The minimum width for stopes that can be reliably broken with hand-holes is around 30 inches, and this is only applicable when there is a significant dip in the ore. This width is so narrow that it’s questionable whether it’s beneficial in any situation, and 40 inches is more typical in narrow mines, especially when operated by white workers. When using machine drills, the minimum workable width is about 4 feet.
Resuing.—In very narrow veins where a certain amount of wall-rock must be broken to give working space, it pays under Page 102 some circumstances to advance the stope into the wall-rock ahead of the ore, thus stripping the ore and enabling it to be broken separately. This permits of cleaner selection of the ore; but it is a problem to be worked out in each case, as to whether rough sorting of some waste in the stopes, or further sorting at surface with inevitable treatment of some waste rock, is more economical than separate stoping cuts and inevitably wider stopes.
Resuing.—In very narrow veins where a certain amount of wall rock has to be broken to create working space, it can be beneficial under Page 102 certain circumstances to move the stope into the wall rock ahead of the ore, which allows for stripping the ore and enabling it to be broken separately. This allows for cleaner selection of the ore; however, it's a situation that needs to be evaluated in each case to determine whether rough sorting of some waste in the stopes or further sorting at the surface, with the unavoidable treatment of some waste rock, is more cost-effective than separate stoping cuts and, as a result, wider stopes.
Valuing Ore in Course of Breaking.—There are many ores whose payability can be determined by inspection, but there are many of which it cannot. Continuous assaying is in the latter cases absolutely necessary to avoid the treatment of valueless material. In such instances, sampling after each stoping-cut is essential, the unprofitable ore being broken down and used as waste. Where values fade into the walls, as in impregnation deposits, the width of stopes depends upon the limit of payability. In these cases, drill-holes are put into the walls and the drillings assayed. If the ore is found profitable, the holes are blasted out. The gauge of what is profitable in such situations is not dependent simply upon the average total working costs of the mine, for ore in that position can be said to cost nothing for development work and administration; moreover, it is usually more cheaply broken than the average breaking cost, men and machines being already on the spot.
Valuing Ore During Breaking.—Some ores can be assessed for their value just by looking at them, while others can’t. In the latter cases, continuous testing is absolutely necessary to avoid processing worthless material. In these situations, sampling after each mining cut is crucial, with any non-profitable ore being broken down and discarded as waste. When values diminish into the surrounding rock, like in certain mineral deposits, the width of the mined areas relies on what’s considered profitable. In these instances, drill holes are created in the walls, and the samples from those holes are tested. If the ore is found to be valuable, those holes are blasted out. The definition of what’s profitable in these cases doesn’t solely depend on the average overall operating costs of the mine, because the ore in that position incurs no development or administrative costs; plus, it’s usually cheaper to break than the average breaking cost, since workers and machines are already on-site.
Page 103 CHAPTER XI.
Methods of Supporting Excavation.
Excavation Support Methods.
TIMBERING; FILLING WITH WASTE; FILLING WITH BROKEN ORE; PILLARS OF ORE; ARTIFICIAL PILLARS; CAVING SYSTEM. |
Most stopes require support to be given to the walls and often to the ore itself. Where they do require support there are five principal methods of accomplishing it. The application of any particular method depends upon the dip, width of ore-body, character of the ore and walls, and cost of materials. The various systems are by:—
Most stopes need support for the walls and often for the ore itself. When support is needed, there are five main methods to provide it. The choice of method depends on the slope, width of the ore body, nature of the ore and walls, and cost of materials. The different systems are:—
1. | Timbering. |
2. | Filling with waste. |
3. | Filling with broken ore subsequently withdrawn. |
4. | Pillars of ore. |
5. | Artificial pillars built of timbers and waste. |
6. | Caving. |
Timbering.—At one time timbering was the almost universal means of support in such excavations, but gradually various methods for the economical application of waste and ore itself have come forward, until timbering is fast becoming a secondary device. Aside from economy in working without it, the dangers of creeps, or crushing, and of fires are sufficient incentives to do away with wood as far as possible.
Timbering.—At one time, timbering was the almost universal way to support excavations, but over time, different methods for using waste and ore itself have emerged, making timbering a secondary option. Besides the cost savings of working without it, the risks of cave-ins, crushing, and fires provide strong reasons to minimize the use of wood as much as possible.
There are three principal systems of timber support to excavations,—by stulls, square-sets, and cribs.
There are three main systems for supporting excavations with timber: stulls, square-sets, and cribs.
Stulls are serviceable only where the deposit is so narrow that the opening can be bridged by single timbers between wall and wall (Figs. 28 and 43). This system can be applied to any dip and is most useful in narrow deposits where the walls are not too heavy. Stulls in inclined deposits are usually set at a slightly higher Page 104 angle than that perpendicular to the walls, in order that the vertical pressure of the hanging wall will serve to tighten them in position. The "stull" system can, in inclined deposits, be further strengthened by building waste pillars against them, in which case the arrangement merges into the system of artificial pillars.
Stulls are useful only when the deposit is so narrow that you can bridge the opening with single timbers from wall to wall (Figs. 28 and 43). This system can be used on any slope and is especially helpful in narrow deposits where the walls aren't too heavy. Stulls in sloped deposits are typically set at a slightly higher Page 104 angle than vertical to the walls so that the vertical pressure from the hanging wall helps keep them tight in place. The "stull" system can be further reinforced in sloped deposits by building waste pillars against them, at which point the setup starts to resemble an artificial pillar system.
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Fig. 28.—Longitudinal section of stull-supported stope. |
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Fig. 29.—Longitudinal section showing square-set timbering. |
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Fig. 30.—Square-set timbering on inclined ore-body. Showing ultimate strain on timbers. |
Square-sets (Figs. 29 and 30), that is, trusses built in the opening as the ore is removed, are applicable to almost any dip or width of ore, but generally are applied only in deposits too wide, or to rock too heavy, for stulls. Such trusses are usually constructed on Page 105 vertical and horizontal lines, and while during actual ore-breaking the strains are partially vertical, ultimately, however, when the weight of the walls begins to be felt, these strains, except in vertical deposits, come at an angle to lines of strength in the trusses, and therefore timber constructions of this type present little ultimate resistance (Fig. 30). Square-set timbers are sometimes set to present the maximum resistance to the direction of strain, but the difficulties of placing them in position and variations in the direction of strain on various parts of the stope do not often commend the method. As a general rule square-sets on horizontal lines answer well enough for the period of actual ore-breaking. The crushing or creeps is usually some time later; Page 106 and if the crushing may damage the whole mine, their use is fraught with danger. Reënforcement by building in waste is often resorted to. When done fully, it is difficult to see the utility of the enclosed timber, for entire waste-filling would in most cases be cheaper and equally efficient.
Square-sets (Figs. 29 and 30), which are trusses built in the opening as the ore is extracted, can be used for almost any incline or width of ore, but they are typically only applied in deposits that are too wide or in rock that is too heavy for stulls. These trusses are generally constructed along Page 105 vertical and horizontal lines, and while the strains during actual ore-breaking are mostly vertical, ultimately, when the weight of the walls starts to be felt, these strains—except in vertical deposits—come at an angle to the lines of strength in the trusses. Therefore, timber constructions of this kind provide minimal ultimate resistance (Fig. 30). Square-set timbers are sometimes placed to offer maximum resistance to the direction of strain, but the challenges of positioning them and the changing direction of strain on different parts of the stope often make this method less appealing. Generally, square-sets along horizontal lines work well enough during the actual ore-breaking phase. The crushing or creep typically happens some time later; Page 106 and if the crushing could potentially damage the entire mine, using them can be risky. Reinforcement by filling in waste is often used. When done thoroughly, it’s hard to see the benefit of using the enclosed timber, since filling entirely with waste is usually cheaper and just as effective.
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Fig. 31.—"Cribs." |
There is always, with wood constructions, as said before, the very pertinent danger of subsequent crushing and of subsidence in after years, and the great risk of fires. Both these disasters have cost Comstock and Broken Hill mines, directly or indirectly, millions of dollars, and the outlay on timber and repairs one way or another would have paid for the filling system ten times over. There are cases where, by virtue of the cheapness of timber, "square-setting" is the most economical method. Again, there are instances where the ore lies in such a manner—particularly in limestone replacements—as to preclude other means of support. These cases are being yearly more and more evaded by the ingenuity of engineers in charge. The author believes it soon will Page 107 be recognized that the situation is rare indeed where complete square-setting is necessarily without an economical alternative. An objection is sometimes raised to filling in favor of timber, in that if it become desirable to restope the walls for low-grade ore left behind, such stopes could only be entered by drawing the filling, with consequent danger of total collapse. Such a contingency can be provided for in large ore-bodies by installing an outer shell of sets of timber around the periphery of the stope and filling the inside with waste. If the crushing possibilities are too great for this method then, the subsequent recovery of ore is hopeless in any event. In narrow ore-bodies with crushing walls recovery of ore once left behind is not often possible.
There is always a significant risk with wooden structures, as mentioned earlier, of later crushing and sinking over the years, along with the high risk of fires. Both of these disasters have cost the Comstock and Broken Hill mines millions of dollars, directly or indirectly, and the expenses on timber and repairs could have funded the filling system ten times over. In some cases, due to the low cost of timber, "square-setting" turns out to be the most cost-effective method. There are also situations where the ore is positioned in such a way—especially in limestone replacements—that other support methods are not feasible. Engineers in charge are increasingly finding ways to avoid these situations each year. The author believes it will soon be recognized that it is quite rare for complete square-setting to be the only economical option. Sometimes, a concern is raised against filling in favor of timber because if it's later necessary to restope the walls for low-grade ore left behind, those stopes could only be accessed by removing the filling, which carries the risk of total collapse. This can be managed in large ore bodies by installing an outer shell of timber sets around the edges of the stope and filling the interior with waste. However, if the risk of crushing is too high for this approach, then recovering ore later becomes impossible anyway. In narrow ore bodies with crushing walls, recovering any previously left ore is often not feasible.
The third sort of timber constructions are cribs, a "log-house" sort of structure usually filled with waste, and more fully discussed under artificial pillars (Fig. 31). The further comparative merits of timbering with other methods will be analyzed as the different systems are described.
The third type of timber construction is cribs, a "log-house" style structure typically filled with waste, and discussed in more detail under artificial pillars (Fig. 31). The additional comparative advantages of timbering versus other methods will be examined as the different systems are described.
Filling with Waste.—The system of filling stope-excavations completely with waste in alternating progress with ore-breaking is of wide and increasingly general application (Figs. 32, 33, 34, 35).
Filling with Waste.—The method of completely filling stope excavations with waste while alternating with ore breaking is widely used and becoming more common (Figs. 32, 33, 34, 35).
Although a certain amount of waste is ordinarily available in the stopes themselves, or from development work in the mine, such a supply must usually be supplemented from other directions. Treatment residues afford the easiest and cheapest handled material. Quarried rock ranks next, and in default of any other easy supply, materials from crosscuts driven into the stope-walls are sometimes resorted to.
Although some waste is typically available in the stopes themselves or from development work in the mine, this supply usually needs to be supplemented from other sources. Treatment residues provide the easiest and cheapest material to handle. Quarried rock comes next, and if there’s no other easy supply, materials from crosscuts driven into the stope walls are sometimes used.
In working the system to the best advantage, the winzes through the block of ore under attack are kept in alignment with similar openings above, in order that filling may be poured through the mine from the surface or any intermediate point. Winzes to be used for filling should be put on the hanging-wall side of the area to be filled, for the filling poured down will then reach the foot-wall side of the stopes with a minimum of handling. In some instances, one special winze is arranged for passing all filling from the surface to a level above the principal stoping Page 108Page 109 operations; and it is then distributed along the levels into the winzes, and thus to the operating stopes, by belt-conveyors.
In optimizing the system for the best results, the winzes through the block of ore being mined are kept aligned with similar openings above so that filling can be poured through the mine from the surface or any intermediate point. Winzes intended for filling should be placed on the hanging-wall side of the area to be filled; this way, the filling will flow down to the foot-wall side of the stopes with minimal handling. In some cases, a specific winze is set up to transfer all filling from the surface to a level above the main stoping Page 108Page 109 operations, and then it is distributed along the levels into the winzes, and from there to the operating stopes, using belt conveyors.
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Fig. 32.—Longitudinal section. Rill stope filled with waste. |
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Fig. 33.—Longitudinal section. Horizontal stope filled with waste. |
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Fig. 34.—Longitudinal section. Waste-filled stope with dry-walling of levels and passes. |
In this system of stope support the ore is broken at intervals alternating with filling. If there is danger of much loss from mixing broken ore and filling, "sollars" of boards or poles are laid on the waste. If the ore is very rich, old canvas or cowhides are sometimes put under the boards. Before the filling interval, the ore passes are built close to the face above previous filling and their tops covered temporarily to prevent their being filled with running waste. If the walls are bad, the filling is kept close to the face. If the unbroken ore requires support, short stulls set on the waste (as in Fig. 39) are usually sufficient until the next cut is taken off, when the timber can be recovered. If stulls are insufficient, cribs or bulkheads (Fig. 31) are also used and often buried in the filling.
In this system of stope support, the ore is broken at intervals followed by filling. If there's a risk of losing a lot from mixing broken ore with filling, "sollars" made of boards or poles are placed on the waste. If the ore is very valuable, old canvas or cowhides are sometimes placed under the boards. Before the filling interval, the ore passes are constructed close to the face above the previous filling, and their tops are temporarily covered to prevent them from being filled with running waste. If the walls are unstable, the filling is kept close to the face. If the unbroken ore needs support, short stulls placed on the waste (as in Fig. 39) are usually enough until the next cut is taken off, at which point the timber can be retrieved. If stulls aren't enough, cribs or bulkheads (Fig. 31) are also used and often buried in the filling.
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Fig. 35.—Cross-section of Fig. 34 on line A-B. Page 110 |
Both flat-backed and rill-stope methods of breaking are employed in conjunction with filled stopes. The advantages of the rill-stopes are so patent as to make it difficult to understand why they are not universally adopted when the dip permits their use at all. In rill-stopes (Figs. 32 and 34) the waste flows to its destination with a minimum of handling. Winzes and ore-passes are not required with the same frequency as in horizontal breaking, and the broken ore always lies on the slope towards the passes and is therefore also easier to shovel. In flat-backed stopes (Fig. 33) winzes must be put in every 50 feet or so, while in rill-stopes they can be double this distance apart. The system is applicable by modification to almost any width of ore. It finds its most economical field where the dip of the stope floor is over 45°, when waste and ore, with the help of the "rill," will flow to their destination. For dips from under about 45° to about 30° or 35°, Page 111 where the waste and ore will not "flow" easily, shoveling can be helped by the use of the "rill" system and often evaded altogether, if flow be assisted by a sheet-iron trough described in the discussion of stope transport. Further saving in shoveling can be gained in this method, by giving a steeper pitch to the filling winzes and to the ore-passes, by starting them from crosscuts in the wall, and by carrying them at greater angles than the pitch of the ore (Fig. 36). These artifices combined have worked out most economically on several mines within the writer's experience, with the dip as flat as 30°. For very flat dips, where filling is to be employed, rill-stoping has no advantage over flat-backed cuts, and in such cases it is often advisable to assist stope transport by temporary tracks and cars which obviously could not be worked on the tortuous contour of a rill-stope, so that for dips under 30° advantage lies with "flat-backed" ore-breaking.
Both flat-backed and rill-stop methods of breaking are used in conjunction with filled stopes. The benefits of rill-stopes are so clear that it's hard to see why they aren't used everywhere when the slope allows for it. In rill-stopes (Figs. 32 and 34), waste moves to its destination with minimal handling. Winzes and ore-passes are needed less often than in horizontal breaking, and the broken ore always rests on the slope toward the passes, making it easier to shovel. In flat-backed stopes (Fig. 33), winzes need to be placed every 50 feet or so, while in rill-stopes, they can be twice that distance apart. This system can be modified to suit almost any width of ore. It works most efficiently where the stope floor slopes over 45°, allowing waste and ore to flow to their destination with the help of the "rill." For slopes between about 45° and 30° or 35°, Page 111 where the waste and ore don't flow easily, shoveling can still benefit from the "rill" system, and sometimes can be avoided altogether if a sheet-iron trough is used as discussed in the stope transport section. Additional savings in shoveling can be achieved by making the filling winzes and ore-passes steeper, starting them from crosscuts in the wall, and angling them more sharply than the pitch of the ore (Fig. 36). These strategies have proven to be most cost-effective in several mines I've observed, even with dips as flat as 30°. For very flat dips where filling is necessary, rill-stoping doesn't offer any advantages over flat-backed cuts. In these cases, it's often better to assist stope transport using temporary tracks and cars, which obviously wouldn't work well on the winding layout of a rill-stope. So for dips under 30°, the advantage goes to "flat-backed" ore-breaking.
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Fig. 36.—Cross-section showing method of steepening winzes and ore passes. |
On very wide ore-bodies where the support of the standing ore itself becomes a great problem, the filling system can be applied by combining it with square-setting. In this case the stopes are carried in panels laid out transversally to the strike as wide as the standing strength of the ore permits. On both sides of each panel a fence of lagged square-sets is carried up and Page 112 the area between is filled with waste. The panels are stoped out alternately. The application of this method at Broken Hill will be described later. (See pages 120 and Figs. 41 and 42.) The same type of wide ore-body can be managed also on the filling system by the use of frequent "bulkheads" to support the ore (Fig. 31).
On very large ore bodies where supporting the standing ore becomes a significant challenge, the filling system can be combined with square-setting. In this method, the stopes are arranged in panels set up perpendicular to the strike as wide as the standing strength of the ore allows. A fence of lagged square-sets is built up on both sides of each panel, and the area in between is filled with waste. The panels are mined out alternately. The use of this method at Broken Hill will be discussed later. (See pages 120 and Figs. 41 and 42.) The same type of wide ore body can also be managed using the filling system by incorporating frequent "bulkheads" to support the ore (Fig. 31).
Compared with timbering methods, filling has the great advantage of more effective support to the mine, less danger of creeps, and absolute freedom from the peril of fire. The relative expense of the two systems is determined by the cost of materials and labor. Two extreme cases illustrate the result of these economic factors with sufficient clearness. It is stated that the cost of timbering stopes on the Le Roi Mine by square-sets is about 21 cents per ton of ore excavated. In the Ivanhoe mine of West Australia the cost of filling stopes with tailings is about 22 cents per ton of ore excavated. At the former mine the average cost of timber is under $10 per M board-measure, while at the latter its price would be $50 per M board-measure; although labor is about of the same efficiency and wage, the cost in the Ivanhoe by square-setting would be about 65 cents per ton of ore broken. In the Le Roi, on the other hand, no residues are available for filling. To quarry rock or drive crosscuts into the walls might make this system cost 65 cents per ton of ore broken if applied to that mine. The comparative value of the filling method with other systems will be discussed later.
Compared to timbering methods, filling offers significant advantages in providing better support for the mine, reducing the risk of ground movement, and completely eliminating the threat of fire. The relative costs of the two systems depend on material and labor expenses. Two extreme examples clearly illustrate the impact of these economic factors. It's reported that the cost of timbering stopes at the Le Roi Mine using square-sets is about 21 cents per ton of ore extracted. In contrast, the Ivanhoe mine in West Australia incurs a cost of around 22 cents per ton of ore extracted when filling stopes with tailings. At the Le Roi Mine, the average cost of timber is under $10 per thousand board feet, while at the Ivanhoe, it runs about $50 per thousand board feet. Although labor efficiency and wages are similar, the cost at Ivanhoe using square-setting would be around 65 cents per ton of ore mined. At Le Roi, however, there are no materials available for filling. Quarrying rock or driving crosscuts into the walls could raise the cost to 65 cents per ton of ore mined if applied to that mine. The relative merits of the filling method compared to other systems will be discussed later.
Filling with Broken Ore subsequently Withdrawn.—This order of support is called by various names, the favorite being "shrinkage-stoping." The method is to break the ore on to the roof of the level, and by thus filling the stope with broken ore, provide temporary support to the walls and furnish standing floor upon which to work in making the next cut (Figs. 37, 38, and 39.) As broken material occupies 30 to 40% more space than rock in situ, in order to provide working space at the face, the broken ore must be drawn from along the level after each cut. When the area attacked is completely broken through from level to level, the stope will be full of loose broken ore, which is then entirely drawn off.
Filling with Broken Ore Subsequently Withdrawn.—This method of support goes by various names, with "shrinkage-stoping" being the most popular. The process involves breaking ore onto the roof of the level, filling the stope with broken ore to provide temporary support to the walls and a stable surface to work on for the next cut (Figs. 37, 38, and 39). Since broken material takes up 30 to 40% more space than rock in situ, it's necessary to remove some of the broken ore from the level after each cut to create working space at the face. Once the area has been completely broken through from level to level, the stope will be filled with loose broken ore, which is then entirely removed.
Page 113 A block to be attacked by this method requires preliminary winzes only at the extremities of the stope,—for entry and for ventilation. Where it is desired to maintain the winzes after stoping, they must either be strongly timbered and lagged on the stope side, be driven in the walls, or be protected by a pillar of ore (Fig. 37). The settling ore and the crushing after the stope is empty make it difficult to maintain timbered winzes.
Page 113 A block To mine using this method, you only need to set up winzes at the ends of the stope—for access and ventilation. If you want to keep the winzes after mining, they should either be well-reinforced with timber and lagging on the stope side, built into the walls, or safeguarded by a pillar of ore (Fig. 37). The settling ore and the crushing once the stope is empty make it hard to keep timbered winzes intact.
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Fig. 37.—Longitudinal section of stope filled with broken ore. |
Where it can be done without danger to the mine, the empty stopes are allowed to cave. If such crushing would be dangerous, either the walls must be held up by pillars of unbroken ore, as in the Alaska Treadwell, where large "rib" pillars are left, or the open spaces must be filled with waste. Filling the empty stope is usually done by opening frequent passes along the base of the filled stope above, and allowing the material of the upper stope to flood the lower one. This program continued upwards through the mine allows the whole filling of the mine to descend gradually and thus requires replenishment only into the top. The old stopes in the less critical and usually exhausted territory nearer the surface are sometimes left without replenishing their filling.
Where it's safe to do so, the empty stopes are allowed to cave in. If this would be dangerous, the walls need to be supported by pillars of unbroken ore, like in the Alaska Treadwell, where large "rib" pillars are left in place, or the open spaces need to be filled with waste. Filling the empty stope is typically done by creating frequent passes at the base of the filled stope above and letting the material from the upper stope flow into the lower one. This method, which continues upward through the mine, allows the entire filling of the mine to gradually settle and only requires replenishment at the top. The old stopes in the less critical and usually depleted areas closer to the surface are sometimes left without any replenishment.
The weight of broken ore standing at such a high angle as to settle rapidly is very considerable upon the level; moreover, at the moment when the stope is entirely drawn off, the pressure Page 114 of the walls as well is likely to be very great. The roadways in this system therefore require more than usual protection. Three methods are used: (a) timbering; (b) driving a sublevel in the ore above the main roadway as a stoping-base, thus leaving a pillar of ore over the roadway (Fig. 39); (c) by dry-walling the levels, as in the Baltic mine, Michigan (Figs. 34 and 35). By the use of sublevels the main roadways are sometimes driven in the walls (Fig. 38) and in many cases all timbering is saved. To recover pillars left below sublevels is a rather difficult task, especially if the old stope above is caved or filled. The use of pillars in substitution for timber, if the pillars are to be lost, is simply a matter of economics as to whether the lost ore would repay the cost of other devices.
The weight of broken ore sitting at such a steep angle that it settles quickly is significant on the surface; additionally, when the stope is completely cleared, the pressure Page 114 on the walls is also likely to be considerable. Therefore, the roadways in this system need more protection than usual. Three methods are used: (a) timbering; (b) creating a sublevel in the ore above the main roadway as a stoping base, which leaves a pillar of ore above the roadway (Fig. 39); (c) dry-walling the levels, like in the Baltic mine, Michigan (Figs. 34 and 35). With sublevels, the main roadways can sometimes be excavated in the walls (Fig. 38), and in many cases, all timbering is eliminated. Retrieving pillars left below sublevels is quite challenging, especially if the old stope above has collapsed or been filled. Using pillars instead of timber, if the pillars will be lost, is just a matter of cost-effectiveness regarding whether the lost ore would justify the expense of other methods.
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Fig. 38.—Cross-section of "shrinkage" stope. |
Page 115 Frequent ore-chutes through the level timbers, or from the sublevels, are necessary to prevent lodgment of broken ore between such passes, because it is usually too dangerous for men to enter the emptying stope to shovel out the lodged remnants. Where the ore-body is wide, and in order that there may be no lodgment of ore, the timbers over the level are set so as to form a trough along the level; or where pillars are left, they are made "A"-shaped between the chutes, as indicated in Figure 37.
Page 115 Frequent ore chutes through the level supports or from the sublevels are essential to prevent broken ore from getting stuck between those passages because it's usually too dangerous for workers to enter the empty stope to remove the trapped remnants. When the ore body is wide, and to avoid ore getting lodged, the timbers over the level are arranged to create a trough along the level; or where pillars are left, they are designed in an "A" shape between the chutes, as shown in Figure 37.
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Fig. 39.—Cross-section of "shrinkage" stope. |
The method of breaking the ore in conjunction with this means of support in comparatively narrow deposits can be on the rill, in order to have the advantage of down holes. Usually, however, flat-back or horizontal cuts are desirable, as in such Page 116 an arrangement it is less troublesome to regulate the drawing of the ore so as to provide proper head room. Where stopes are wide, ore is sometimes cut arch-shaped from wall to wall to assure its standing. Where this method of support is not of avail, short, sharply tapering stulls are put in from the broken ore to the face (Fig. 39). When the cut above these stulls is taken out, they are pulled up and are used again.
The method of breaking the ore along with this support system in relatively narrow deposits can be done in a rill to take advantage of downward holes. Usually, though, flat-back or horizontal cuts are preferable because, in such Page 116 an arrangement, it’s easier to manage the drawing of the ore to ensure there’s enough headroom. In cases where stopes are wide, ore is sometimes cut in an arch shape from wall to wall to keep it stable. When this support method isn’t effective, short, sharply tapering stulls are placed from the broken ore to the face (Fig. 39). When the cut above these stulls is removed, they are pulled up and reused.
This method of stoping is only applicable when:—
This method of stopping is only applicable when:—
1. The deposit dips over 60°, and thus broken material will freely settle downward to be drawn off from the bottom.
1. The deposit slopes over 60°, so broken material will easily settle down and be collected from the bottom.
2. The ore is consistently payable in character. No selection can be done in breaking, as all material broken must be drawn off together.
2. The ore is consistently profitable. No sorting can be done during the extraction, as all the material that is broken must be handled together.
3. The hanging wall is strong, and will not crush or spall off waste into the ore.
3. The hanging wall is sturdy and won't collapse or chip away waste into the ore.
4. The ore-body is regular in size, else loose ore will lodge on the foot wall. Stopes opened in this manner when partially empty are too dangerous for men to enter for shoveling out remnants.
4. The ore body is consistent in size, otherwise loose ore will settle on the foot wall. Stopes created this way, when partially empty, are too risky for workers to go in and shovel out leftover material.
The advantages of this system over others, where it is applicable, are:—
The benefits of this system compared to others, where it can be applied, are:—
(a) A greater distance between levels can be operated and few winzes and rises are necessary, thus a great saving of development work can be effected. A stope 800 to 1000 feet long can be operated with a winze at either end and with levels 200 or 220 feet apart.
(a) A greater distance between levels can be maintained, requiring fewer winzes and rises, which results in significant savings on development work. A stope 800 to 1,000 feet long can be managed with a winze at each end and with levels 200 or 220 feet apart.
(b) There is no shoveling in the stopes at all.
(b) There is no shoveling in the stopes at all.
(c) No timber is required. As compared with timbering by stulling, it will apply to stopes too wide and walls too heavy for this method. Moreover, little staging is required for working the face, since ore can be drawn from below in such a manner as to allow just the right head room.
(c) No timber is needed. Compared to timbering by stulling, this method works for stopes that are too wide and walls that are too heavy for that approach. Additionally, minimal staging is needed for operating the face, as ore can be extracted from below in a way that provides just the right amount of headroom.
(d) Compared to the system of filling with waste, coincidentally with breaking (second method), it saves altogether in some cases the cost of filling. In any event, it saves the cost of ore-passes, of shoveling into them, and of the detailed distribution of the filling.
(d) Compared to the waste filling system, which also involves breaking (the second method), it can sometimes save the total cost of filling. In any case, it reduces the costs associated with ore passes, the labor of shoveling into them, and the careful distribution of the fill.
Page 117 Compared with other methods, the system has the following disadvantages, that:
Page 117 Compared to other methods, the system has the following drawbacks:
A. The ore requires to be broken in the stopes to a degree of fineness which will prevent blocking of the chutes at the level. When pieces too large reach the chutes, nothing will open them but blasting,—to the damage of timbers and chutes. Some large rocks are always liable to be buried in the course of ore-breaking.
A. The ore needs to be crushed in the stopes to a fine enough degree to avoid clogging the chutes at the level. When pieces that are too big get to the chutes, the only way to clear them is by blasting, which can damage the timbers and chutes. Some large rocks are always likely to get buried during the ore-breaking process.
B. Practically no such perfection of walls exists, but some spalling of waste into the ore will take place. A crushing of the walls would soon mean the loss of large amounts of ore.
B. Almost no walls are that perfect, but some waste will inevitably break off into the ore. If the walls collapse, it would quickly lead to the loss of a significant amount of ore.
C. There is no possibility of regulating the mixture of grade of ore by varying the working points. It is months after the ore is broken before it can reach the levels.
C. There's no way to control the mix of ore grades by changing the working points. It takes months after the ore is mined for it to reach the levels.
D. The breaking of 60% more ore than immediate treatment demands results in the investment of a considerable sum of money. An equilibrium is ultimately established in a mine worked on this system when a certain number of stopes full of completely broken ore are available for entire withdrawal, and there is no further accumulation. But, in any event, a considerable amount of broken ore must be held in reserve. In one mine worked on this plan, with which the writer has had experience, the annual production is about 250,000 tons and the broken ore represents an investment which, at 5%, means an annual loss of interest amounting to 7 cents per ton of ore treated.
D. Extracting 60% more ore than what immediate processing requires leads to a significant financial investment. A balance is eventually achieved in a mine operating under this system when a certain number of stopes filled with fully broken ore are available for complete removal, and there's no further accumulation. Regardless, a substantial amount of broken ore must be kept in reserve. In one mine using this approach, which the author has experience with, the annual production is around 250,000 tons, and the broken ore represents an investment that, at a 5% rate, results in an annual interest loss of 7 cents per ton of ore processed.
E. A mine once started on the system is most difficult to alter, owing to the lack of frequent winzes or passes. Especially is this so if the only alternative is filling, for an alteration to the system of filling coincident with breaking finds the mine short of filling winzes. As the conditions of walls and ore often alter with depth, change of system may be necessary and the situation may become very embarrassing.
E. Once a mine is set up in a particular system, it’s really tough to change it because there aren’t many winzes or passes available. This is especially true if filling is the only option because trying to change the filling system while breaking the ore can leave the mine short on filling winzes. Since the conditions of the walls and ore often change with depth, it might be necessary to alter the system, and that can create a tough situation.
F. The restoping of the walls for lower-grade ore at a later period is impossible, for the walls of the stope will be crushed, or, if filled with waste, will usually crush when it is drawn off to send to a lower stope.
F. Restopping the walls for lower-grade ore later on is not possible, because the walls of the stope will be crushed, or if they are filled with waste, they will typically collapse when the waste is removed to be sent to a lower stope.
The system has much to recommend it where conditions Page 118 are favorable. Like all other alternative methods of mining, it requires the most careful study in the light of the special conditions involved. In many mines it can be used for some stopes where not adaptable generally. It often solves the problem of blind ore-bodies, for they can by this means be frequently worked with an opening underneath only. Thus the cost of driving a roadway overhead is avoided, which would be required if timber or coincident filling were the alternatives. In such cases ventilation can be managed without an opening above, by so directing the current of air that it will rise through a winze from the level below, flow along the stope and into the level again at the further end of the stope through another winze.
The system has a lot to offer when conditions Page 118 are right. Like all other alternative mining methods, it needs careful consideration based on the specific circumstances involved. In many mines, it can be applied to some stopes even if it's not typically suitable. It often addresses the issue of hidden ore bodies, as they can frequently be mined with an opening underneath only. This avoids the expense of creating a roadway above, which would be necessary if timber or simultaneous filling were the only options. In such cases, ventilation can be managed without an opening above by directing the airflow so that it rises through a winze from the level below, moves along the stope, and exits back into the level at the far end of the stope through another winze.
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Fig. 40.—Longitudinal section. Ore-pillar support in narrow stopes. |
Support by Pillars of Ore.—As a method of mining metals of the sort under discussion, the use of ore-pillars except in conjunction with some other means of support has no general application. To use them without assistance implies walls sufficiently strong to hold between pillars; to leave them permanently anywhere implies that the ore abandoned would not repay the labor and the material of a substitute. There are cases of large, very low-grade mines where to abandon one-half the ore as pillars is more profitable than total extraction, but the margin of payability in such ore must be very, very narrow. Unpayable spots are always left as pillars, for obvious reasons. Page 119 Permanent ore-pillars as an adjunct to other methods of support are in use. Such are the rib-pillars in the Alaska Treadwell, the form of which is indicated by the upward extension of the pillars adjacent to the winzes, shown in Figure 37. Always a careful balance must be cast as to the value of the ore left, and as to the cost of a substitute, because every ore-pillar can be removed at some outlay. Temporary pillars are not unusual, particularly to protect roadways and shafts. They are, when left for these purposes, removed ultimately, usually by beginning at the farther end and working back to the final exit.
Support by Pillars of Ore.—When it comes to mining metals like the ones we're discussing, using ore pillars without some other support method isn't generally practical. Relying on them alone suggests that the walls are strong enough to hold up between the pillars; if they are left in place permanently, it indicates that the ore being left behind wouldn’t justify the labor and materials needed for an alternative. There are instances of large, low-grade mines where leaving half the ore as pillars is more profitable than extracting it all, but the profit margin on such ore must be extremely tight. Unprofitable areas are always left as pillars for clear reasons. Page 119 Permanent ore pillars, in combination with other support methods, are currently in use. Examples include the rib pillars in the Alaska Treadwell, which are indicated by the upward extension of the pillars next to the winzes, as shown in Figure 37. There must always be a careful assessment of the value of the ore left behind versus the cost of a replacement, since every ore pillar can be removed at a certain expense. Temporary pillars are also common, especially for protecting roadways and shafts. When they are left for these purposes, they are usually removed eventually, typically starting from the farthest point and working back to the exit.
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Fig. 41.—Horizontal plan at levels of Broken Hill. Method of alternate stopes and ore-pillars. |
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Fig. 42.—Longitudinal section of Figure 41. |
A form of temporary ore-pillars in very wide deposits is made use of in conjunction with both filling and timbering (Figs. 37, 39, 40). In the use of temporary pillars for ore-bodies Page 120 100 to 250 feet wide at Broken Hill, stopes are carried up at right angles to the strike, each fifty feet wide and clear across the ore-body (Figs. 41 and 42). A solid pillar of the same width is left in the first instance between adjacent stopes, and the initial series of stopes are walled with one square-set on the sides as the stope is broken upward. The room between these two lines of sets is filled with waste alternating with ore-breaking in the usual filling method. When the ore from the first group of alternate stopes (ABC, Fig. 42) is completely removed, the pillars are stoped out and replaced with waste. The square-sets of the first set of stopes thus become the boundaries of the second set. Entry and ventilation are obtained through these Page 121 lines of square-sets, and the ore is passed out of the stopes through them.
A type of temporary ore pillars in very wide deposits is used along with both filling and timbering (Figs. 37, 39, 40). When using temporary pillars for ore bodies Page 120 100 to 250 feet wide at Broken Hill, stopes are created at right angles to the strike, each fifty feet wide and spanning the entire ore body (Figs. 41 and 42). A solid pillar of the same width is initially left between adjacent stopes, and the first series of stopes is supported with one square-set on the sides as the stope is broken upwards. The space between these two lines of sets is filled with waste, alternating with ore breaking using the usual filling method. Once the ore from the first group of alternate stopes (ABC, Fig. 42) is fully removed, the pillars are mined out and replaced with waste. The square sets from the first set of stopes then become the boundaries of the second set. Access and ventilation are achieved through these Page 121 lines of square sets, and the ore is moved out of the stopes through them.
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Fig. 43.—Cross-section of stull support with waste reënforcement. |
Artificial Pillars.—This system also implies a roof so strong as not to demand continuous support. Artificial pillars are built in many different ways. The method most current in fairly narrow deposits is to reënforce stulls by packing waste above them (Figs. 43 and 44). Not only is it thus possible to economize in stulls by using the waste which accumulates underground, but the principle applies also to cases where the stulls alone are not sufficient support, and yet where complete filling or square-setting is unnecessary. When the conditions are propitious for this method, it has the comparative advantage over timber systems of saving timber, and over filling systems of saving imported filling. Moreover, these constructions being pillar-shaped (Fig. 44), the intervals between them provide outlets for broken ore, and specially built passes are unnecessary. The method has two disadvantages as against the square-set or filling process, in that more staging must be provided from which to work, and in stopes over six feet the erection of machine-drill columns is tedious and costly in time and wages.
Artificial Pillars.—This system also requires a roof that's sturdy enough not to need constant support. Artificial pillars can be constructed in various ways. The most common method for relatively narrow deposits is to reinforce stulls by packing waste on top of them (Figs. 43 and 44). This approach not only helps save on stulls by utilizing the waste that builds up underground but also applies to situations where stulls alone don't provide enough support, yet full filling or square-setting isn't necessary. When the conditions are right for this method, it has the advantage over timber systems by conserving timber and over filling systems by reducing the need for imported filling. Additionally, since these structures are pillar-shaped (Fig. 44), the gaps between them allow for the movement of broken ore, making specially constructed passes unnecessary. However, this method has two drawbacks compared to the square-set or filling process: it requires more staging for work and, in stopes over six feet, setting up machine-drill columns can be slow and expensive in terms of time and labor.
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Fig. 44.—Longitudinal section of stull and waste pillars. |
In wide deposits of markedly flat, irregular ore-bodies, where a definite system is difficult and where timber is expensive, cribs of cord-wood or logs filled with waste after the order shown in Page 122 Figure 31, often make fairly sound pillars. They will not last indefinitely and are best adapted to the temporary support of the ore-roof pending filling. The increased difficulty in setting up machine drills in such stopes adds to the breaking costs,—often enough to warrant another method of support.
In large deposits of very flat, irregular ore bodies, where establishing a clear system is challenging and timber is costly, cribs made of cordwood or logs packed with waste as shown in Page 122 Figure 31, often provide reasonably stable pillars. However, they won't last forever and are most suitable for temporarily supporting the ore roof until it can be filled. The added difficulty in installing machine drills in such stopes increases breaking costs—often enough to justify using a different support method.
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Fig. 45.—Sublevel caving system. |
Caving Systems.—This method, with variations, has been applied to large iron deposits, to the Kimberley diamond mines, to some copper mines, but in general it has little application to the metal mines under consideration, as few ore-bodies are of sufficiently large horizontal area. The system is dependent upon a large area of loose or "heavy" ground pressing directly on the ore with weight, such that if the ore be cut into pillars, Page 123 these will crush. The details of the system vary, but in general the modus operandi is to prepare roadways through the ore, and from the roadways to put rises, from which sublevels are driven close under the floating mass of waste and ore,—sometimes called the "matte" (Fig. 45). The pillars between these sublevels are then cut away until the weight above crushes them down. When all the crushed ore which can be safely reached is extracted, retreat is made and another series of subopenings is then driven close under the "matte." The pillar is reduced until it crushes and the operation is repeated. Eventually the bottom strata of the "matte" become largely ore, and a sort of equilibrium is reached when there is not much loss in this direction. "Top slicing" is a variation of the above method by carrying a horizontal stope from the rises immediately under the matte, supporting the floating material with timber. At Kimberley the system is varied in that galleries are run out to the edge of the diamond-iferous area and enlarged until the pillar between crushes.
Caving Systems.—This method, with some variations, has been used for large iron deposits, the Kimberley diamond mines, and certain copper mines, but generally it isn't very applicable to the metal mines we're discussing, as few ore bodies have a sufficiently large horizontal area. The system relies on a large amount of loose or "heavy" ground pressing directly on the ore, so that if the ore is cut into pillars, Page 123 they will collapse. The specifics of the system can vary, but typically the modus operandi involves creating roadways through the ore, and from these roadways, raises are made, which then allows for sublevels to be driven close underneath the floating mass of waste and ore—sometimes referred to as the "matte" (Fig. 45). The pillars between these sublevels are then removed until the weight above causes them to collapse. Once all the accessible crushed ore is extracted, retreat occurs, and another series of subopenings is created just below the "matte." The pillar is decreased until it collapses, and this process is repeated. Eventually, the lower layers of the "matte" become mostly ore, and a kind of balance is achieved where there's not much loss in this direction. "Top slicing" is a variation of this method that involves creating a horizontal stope from the raises directly beneath the matte, supporting the floating material with timber. At Kimberley, the system is adapted so that galleries extend to the edge of the diamond-bearing area and are widened until the pillar collapses.
In the caving methods, between 40 and 50% of the ore is removed by the preliminary openings, and as they are all headings of some sort, the average cost per ton of this particular ore is higher than by ordinary stoping methods. On the other hand, the remaining 50 to 60% of the ore costs nothing to break, and the average cost is often remarkably low. As said, the system implies bodies of large horizontal area. They must start near enough to the surface that the whole superincumbent mass may cave and give crushing weight, or the immediately overhanging roof must easily cave. All of these are conditions not often met with in mines of the character under review.
In caving methods, about 40 to 50% of the ore is taken out with the initial openings, and since these are all some type of headings, the average cost per ton of this specific ore is higher compared to standard stoping methods. However, the other 50 to 60% of the ore doesn’t cost anything to break, so the average cost is often surprisingly low. As mentioned, this system requires bodies with a large horizontal area. They need to start close enough to the surface so that the entire overlying mass can collapse and provide crushing weight, or the roof directly above must easily cave in. These conditions aren't frequently found in mines of the type being discussed.
Page 124 CHAPTER XII.
Mechanical Equipment.
Machinery.
CONDITIONS BEARING ON MINE EQUIPMENT; WINDING APPLIANCES; HAULAGE EQUIPMENT IN SHAFTS; LATERAL UNDERGROUND TRANSPORT; TRANSPORT IN STOPES. |
There is no type of mechanical engineering which presents such complexities in determination of the best equipment as does that of mining. Not only does the economic side dominate over pure mechanics, but machines must be installed and operated under difficulties which arise from the most exceptional and conflicting conditions, none of which can be entirely satisfied. Compromise between capital outlay, operating efficiency, and conflicting demands is the key-note of the work.
There’s no area of mechanical engineering that involves as many complexities in figuring out the best equipment as mining does. The economic aspects often outweigh pure mechanics, and machines have to be set up and run under challenging conditions that are often unique and contradictory, with none of them being completely ideal. Finding a balance between investment costs, operational efficiency, and competing demands is the main focus of the work.
These compromises are brought about by influences which lie outside the questions of mechanics of individual machines, and are mainly as follows:—
These compromises are caused by factors that go beyond the mechanics of individual machines, and they mainly include the following:—
1. | Continuous change in horizon of operations. |
2. | Uncertain life of the enterprise. |
3. | Care and preservation of human life. |
4. | Unequal adaptability of power transmission mediums. |
5. | Origin of power. |
First.—The depth to be served and the volume of ore and water to be handled, are not only unknown at the initial equipment, but they are bound to change continuously in quantity, location, and horizon with the extension of the workings.
First.—The depth to be mined and the amount of ore and water to be dealt with are not only uncertain at the start of operations, but they are also likely to continuously change in quantity, location, and layer as the mining expands.
Second.—From the mine manager's point of view, which must embrace that of the mechanical engineer, further difficulty presents itself because the life of the enterprise is usually unknown, and therefore a manifest necessity arises for an economic balance of capital outlay and of operating efficiency commensurate with Page 125 the prospects of the mine. Moreover, the initial capital is often limited, and makeshifts for this reason alone must be provided. In net result, no mineral deposit of speculative ultimate volume of ore warrants an initial equipment of the sort that will meet every eventuality, or of the kind that will give even the maximum efficiency which a free choice of mining machinery could obtain.
Second.—From the mine manager's perspective, which should also include the mechanical engineer's viewpoint, further challenges arise because the lifespan of the operation is usually uncertain. This leads to a clear need for an economic balance between the capital investment and operational efficiency that aligns with Page 125 the mine's potential. Additionally, the initial capital is often limited, meaning alternatives must be found for this reason alone. As a result, no mineral deposit with uncertain future ore volume justifies initial equipment that can handle every possible scenario, nor can it support the kind of equipment that would maximize efficiency as if there were total freedom in choosing mining machinery.
Third.—In the design and selection of mining machines, the safety of human life, the preservation of the health of workmen under conditions of limited space and ventilation, together with reliability and convenience in installing and working large mechanical tools, all dominate mechanical efficiency. For example, compressed-air transmission of power best meets the requirements of drilling, yet the mechanical losses in the generation, the transmission, and the application of compressed air probably total, from first to last, 70 to 85%.
Third.—When designing and choosing mining machines, the safety of human life, the health of workers in confined spaces with limited ventilation, and the reliability and ease of installing and using large mechanical tools take priority over mechanical efficiency. For instance, using compressed air to transmit power best meets drilling needs, but the mechanical losses during the generation, transmission, and application of compressed air likely add up to about 70 to 85% overall.
Fourth.—All machines, except those for shaft haulage, must be operated by power transmitted from the surface, as obviously power generation underground is impossible. The conversion of power into a transmission medium and its transmission are, at the outset, bound to be the occasions of loss. Not only are the various forms of transmission by steam, electricity, compressed air, or rods, of different efficiency, but no one system lends itself to universal or economical application to all kinds of mining machines. Therefore it is not uncommon to find three or four different media of power transmission employed on the same mine. To illustrate: from the point of view of safety, reliability, control, and in most cases economy as well, we may say that direct steam is the best motive force for winding-engines; that for mechanical efficiency and reliability, rods constitute the best media of power transmission to pumps; that, considering ventilation and convenience, compressed air affords the best medium for drills. Yet there are other conditions as to character of the work, volume of water or ore, and the origin of power which must in special instances modify each and every one of these generalizations. For example, although pumping water with compressed air is mechanically the most inefficient of Page 126 devices, it often becomes the most advantageous, because compressed air may be of necessity laid on for other purposes, and the extra power required to operate a small pump may be thus most cheaply provided.
Fourth.—All machines, except those for shaft haulage, must be powered from the surface, since generating power underground is clearly impossible. Converting power into a transmission medium and transmitting it will inevitably result in some loss. Different transmission methods, whether they use steam, electricity, compressed air, or rods, have varying efficiencies, and no single system can be universally or cost-effectively applied to all types of mining machines. As a result, it's common to see three or four different power transmission methods used in the same mine. For example, from the perspectives of safety, reliability, control, and often cost-effectiveness, direct steam is the best power source for winding engines; rods are the most mechanically efficient and reliable means of power transmission to pumps; and considering ventilation and practicality, compressed air is the best option for drills. However, other factors, such as the nature of the work, the volume of water or ore, and the source of power, may need to adjust these general statements in specific cases. For instance, while using compressed air for pumping water is mechanically the least efficient of Page 126 methods, it can be the most beneficial since compressed air might be required for other tasks, making it the cheapest way to provide the extra power needed for a small pump.
Fifth.—Further limitations and modifications arise out of the origin of power, for the sources of power have an intimate bearing on the type of machine and media of transmission. This very circumstance often compels giving away efficiency and convenience in some machines to gain more in others. This is evident enough if the principal origins of power generation be examined. They are in the main as follows:—
Fifth.—Additional limitations and changes come from the source of power, as where the power comes from heavily influences the type of machinery and the means of sharing that power. This situation often means sacrificing efficiency and convenience in some machines to achieve greater benefits in others. This becomes clear when we look closely at the main sources of power generation. They are primarily as follows:—
a. | Water-power available at the mine. |
b. | Water-power available at a less distance than three or four miles. |
c. | Water-power available some miles away, thus necessitating electrical transmission (or purchased electrical power). |
d. | Steam-power to be generated at the mine. |
e. | Gas-power to be generated at the mine. |
a. With water-power at the mine, winding engines can be operated by direct hydraulic application with a gain in economy over direct steam, although with the sacrifice of control and reliability. Rods for pumps can be driven directly with water, but this superiority in working economy means, as discussed later, a loss of flexibility and increased total outlay over other forms of transmission to pumps. As compressed air must be transmitted for drills, the compressor would be operated direct from water-wheels, but with less control in regularity of pressure delivery.
a. With water power at the mine, winding engines can be run directly using hydraulic power, which is more economical than using steam, although it sacrifices some control and reliability. Pumps can be powered directly by water, but this increased efficiency comes at the cost of flexibility and a higher overall investment compared to other methods of powering pumps. Since compressed air needs to be sent to drills, the compressor would be directly driven by water wheels, but that results in less control over consistent pressure delivery.
b. With water-power a short distance from the mine, it would normally be transmitted either by compressed air or by electricity. Compressed-air transmission would better satisfy winding and drilling requirements, but would show a great comparative loss in efficiency over electricity when applied to pumping. Despite the latter drawback, air transmission is a method growing in favor, especially in view of the advance made in effecting compression by falling water.
b. With water power available nearby, it would usually be transmitted either by compressed air or electricity. Compressed air transmission would better meet the needs for winding and drilling, but it would be significantly less efficient than electricity for pumping. Despite this drawback, air transmission is becoming more popular, especially considering advancements in compression using falling water.
Page 127 c. In the situation of transmission too far for using compressed air, there is no alternative but electricity. In these cases, direct electric winding is done, but under such disadvantages that it requires a comparatively very cheap power to take precedence over a subsidiary steam plant for this purpose. Electric air-compressors work under the material disadvantage of constant speed on a variable load, but this installation is also a question of economics. The pumping service is well performed by direct electrical pumps.
Page 127 c. When you're too far away to use compressed air, the only option left is electricity. In these situations, direct electric winding is necessary, but it has some downsides that mean you need to have a low-cost power source to make it more economical than using a backup steam plant. Electric air compressors struggle with the challenge of running at a constant speed while handling varying loads, but the overall setup is also about financial consideration. Direct electric pumps do a great job with the pumping service.
d. In this instance, winding and air-compression are well accomplished by direct steam applications; but pumping is beset with wholly undesirable alternatives, among which it is difficult to choose.
d. In this case, winding and air-compression are effectively achieved through direct steam applications; however, pumping faces entirely unwanted options, making it hard to decide.
e. With internal combustion engines, gasoline (petrol) motors have more of a position in experimental than in systematic mining, for their application to winding and pumping and drilling is fraught with many losses. The engine must be under constant motion, and that, too, with variable loads. Where power from producer gas is used, there is a greater possibility of installing large equipments, and it is generally applied to the winding and lesser units by conversion into compressed air or electricity as an intermediate stage.
e. With internal combustion engines, gasoline engines are more commonly used in experimental settings rather than in systematic mining, because their use for winding, pumping, and drilling often leads to significant losses. The engine needs to be in continuous motion, often dealing with changing loads. When using power from producer gas, there’s a better chance of setting up larger systems, and it’s usually converted into compressed air or electricity as a middle step for winding and smaller units.
One thing becomes certain from these examples cited, that the right installation for any particular portion of the mine's equipment cannot be determined without reference to all the others. The whole system of power generation for surface work, as well as the transmission underground, must be formulated with regard to furnishing the best total result from all the complicated primary and secondary motors, even at the sacrifice of some members.
One thing is clear from these examples: the right setup for any specific part of the mine's equipment can't be decided without considering all the other parts. The entire system of power generation for surface operations, as well as transmission underground, needs to be designed to achieve the best overall results from all the complex primary and secondary motors, even if that means sacrificing some components.
Each mine is a unique problem, and while it would be easy to sketch an ideal plant, there is no mine within the writer's knowledge upon which the ideal would, under the many variable conditions, be the most economical of installation or the most efficient of operation. The dominant feature of the task is an endeavor to find a compromise between efficiency and capital outlay. The result is a series of choices Page 128 between unsatisfying alternatives, a number of which are usually found to have been wrong upon further extension of the mine in depth.
Each mine presents its own unique challenges, and while it's simple to outline an ideal setup, there's no mine that I've encountered where the perfect solution would be the most cost-effective or the most efficient given the many changing conditions. The key aspect of this task is trying to strike a balance between efficiency and investment. The outcome is a series of decisions Page 128 among less-than-ideal options, many of which tend to be proven incorrect as the mine is extended deeper.
In a general way, it may be stated that where power is generated on the mine, economy in labor of handling fuel, driving engines, generation and condensing steam where steam is used, demand a consolidated power plant for the whole mine equipment. The principal motors should be driven direct by steam or gas, with power distribution by electricity to all outlying surface motors and sometimes to underground motors, and also to some underground motors by compressed air.
In general, it can be said that where power is generated on the mine, the efficient use of labor for handling fuel, operating engines, and generating and condensing steam (when steam is utilized) requires a centralized power plant for all the mine's equipment. The main motors should be powered directly by steam or gas, with electricity used to distribute power to all the surface motors and occasionally to some underground motors, and also to some underground motors using compressed air.
Much progress has been made in the past few years in the perfection of larger mining tools. Inherently many of our devices are of a wasteful character, not only on account of the need of special forms of transmission, but because they are required to operate under greatly varying loads. As an outcome of transmission losses and of providing capacity to cope with heavy peak loads, their efficiency on the basis of actual foot-pounds of work accomplished is very low.
A lot of progress has been made in recent years in improving larger mining tools. Many of our devices are inherently wasteful, not just because they need specific types of transmission, but also because they have to work under widely varying loads. As a result of transmission losses and the need to handle heavy peak loads, their efficiency based on the actual foot-pounds of work done is quite low.
The adoption of electric transmission in mine work, while in certain phases beneficial, has not decreased the perplexity which arises from many added alternatives, none of which are as yet a complete or desirable answer to any mine problem. When a satisfactory electric drill is invented, and a method is evolved of applying electricity to winding-engines that will not involve such abnormal losses due to high peak load then we will have a solution to our most difficult mechanical problems, and electricity will deserve the universal blessing which it has received in other branches of mechanical engineering.
The use of electric transmission in mining has been helpful in some ways, but it hasn't solved the confusion caused by the many new options, none of which fully address any mine issue yet. Once a reliable electric drill is developed and there's a way to use electricity in winding engines without significant losses from high peak loads, we will have a solution to our toughest mechanical challenges, and electricity will earn the widespread praise it has received in other areas of mechanical engineering.
It is not intended to discuss mine equipment problems from the machinery standpoint,—there are thousands of different devices,—but from the point of view of the mine administrator who finds in the manufactory the various machines which are applicable, and whose work then becomes that of choosing, arranging, and operating these tools.
It is not meant to talk about mining equipment issues from a machinery perspective—there are thousands of different devices—but from the viewpoint of the mine administrator, who discovers the various machines available in the factory and whose job then becomes selecting, organizing, and operating these tools.
Page 129 The principal mechanical questions of a mine may be examined under the following heads:—
Page 129 The main mechanical issues of a mine can be looked at under these categories:—
1. | Shaft haulage. |
2. | Lateral underground transport. |
3. | Drainage. |
4. | Rock drilling. |
5. | Workshops. |
6. | Improvements in equipment. |
SHAFT HAULAGE.
Winding Appliances.—No device has yet been found to displace the single load pulled up the shaft by winding a rope on a drum. Of driving mechanisms for drum motors the alternatives are the steam-engine, the electrical motor, and infrequently water-power or gas engines.
Winding Appliances.—No device has been discovered that can replace the single load lifted up the shaft by winding a rope around a drum. The options for driving mechanisms for drum motors include the steam engine, electric motor, and occasionally water power or gas engines.
All these have to cope with one condition which, on the basis of work accomplished, gives them a very low mechanical efficiency. This difficulty is that the load is intermittent, and it must be started and accelerated at the point of maximum weight, and from that moment the power required diminishes to less than nothing at the end of the haul. A large number of devices are in use to equalize partially the inequalities of the load at different stages of the lift. The main lines of progress in this direction have been:—
All of these have to manage one issue which, based on the work done, results in a very low mechanical efficiency. This challenge is that the load is inconsistent, and it needs to be started and sped up at the point of maximum weight, and from that moment the power needed decreases to below zero at the end of the lift. A variety of devices are in use to partially balance the inconsistencies of the load at different stages of the lift. The main lines of progress in this area have been:—
a. | The handling of two cages or skips with one engine or motor, the descending skip partially balancing the ascending one. |
b. | The use of tail-ropes or balance weights to compensate the increasing weight of the descending rope. |
c. | The use of skips instead of cages, thus permitting of a greater percentage of paying load. |
d. | The direct coupling of the motor to the drum shaft. |
e. | The cone-shaped construction of drums,—this latter being now largely displaced by the use of the tail-rope. |
The first and third of these are absolutely essential for anything like economy and speed; the others are refinements Page 130 depending on the work to be accomplished and the capital available.
The first and third of these are absolutely essential for any level of economy and speed; the others are enhancements Page 130 depending on the task to be completed and the budget available.
Steam winding-engines require large cylinders to start the load, but when once started the requisite power is much reduced and the load is too small for steam economy. The throttling of the engine for controlling speed and reversing the engine at periodic stoppages militates against the maximum expansion and condensation of the steam and further increases the steam consumption. In result, the best of direct compound condensing engines consume from 60 to 100 pounds of steam per horse-power hour, against a possible efficiency of such an engine working under constant load of less than 16 pounds of steam per horse-power hour.
Steam winding engines need large cylinders to initially handle the load, but once they're up and running, the necessary power drops significantly, making the load too small for efficient steam use. Adjusting the engine for speed control and reversing it during periodic stops hampers the optimal expansion and condensation of the steam, leading to higher steam consumption. As a result, the top direct compound condensing engines use between 60 to 100 pounds of steam per horsepower hour, while they could potentially operate at less than 16 pounds of steam per horsepower hour under a constant load.
It is only within very recent years that electrical motors have been applied to winding. Even yet, all things considered, this application is of doubtful value except in localities of extremely cheap electrical power. The constant speed of alternating current motors at once places them at a disadvantage for this work of high peak and intermittent loads. While continuous-current motors can be made to partially overcome this drawback, such a current, where power is purchased or transmitted a long distance, is available only by conversion, which further increases the losses. However, schemes of electrical winding are in course of development which bid fair, by a sort of storage of power in heavy fly-wheels or storage batteries after the peak load, to reduce the total power consumption; but the very high first cost so far prevents their very general adoption for metal mining.
It’s only been in recent years that electrical motors have been used for winding. Even now, this application is questionable in value, except in areas with extremely cheap electricity. The constant speed of alternating current motors puts them at a disadvantage for handling high peaks and intermittent loads. While direct current motors can partially solve this issue, direct current, when power is purchased or transmitted over long distances, is only available through conversion, which increases losses. However, some electrical winding solutions are being developed that aim to reduce total power consumption by storing energy in heavy flywheels or storage batteries after peak loads. But the very high initial costs are still preventing widespread adoption in metal mining.
Winding-engines driven by direct water- or gas-power are of too rare application to warrant much discussion. Gasoline driven hoists have a distinct place in prospecting and early-stage mining, especially in desert countries where transport and fuel conditions are onerous, for both the machines and their fuel are easy of transport. As direct gas-engines entail constant motion of the engine at the power demand of the peak load, they are hopeless in mechanical efficiency.
Winding engines powered directly by water or gas are too rarely used to deserve much discussion. Gasoline-powered hoists have a specific role in prospecting and early-stage mining, especially in desert areas where transportation and fuel challenges are significant, as both the machines and their fuel are easy to transport. Since gas engines require continuous operation at the peak load power demand, they are inefficient in terms of mechanical efficiency.
Like all other motors in mining, the size and arrangement Page 131 of the motor and drum are dependent upon the duty which they will be called upon to perform. This is primarily dependent upon the depth to be hoisted from, the volume of the ore, and the size of the load. For shallow depths and tonnages up to, say, 200 tons daily, geared engines have a place on account of their low capital cost. Where great rope speed is not essential they are fully as economical as direct-coupled engines. With great depths and greater capacities, speed becomes a momentous factor, and direct-coupled engines are necessary. Where the depth exceeds 3,000 feet, another element enters which has given rise to much debate and experiment; that is, the great increase of starting load due to the increased length and size of ropes and the drum space required to hold it. So far the most advantageous device seems to be the Whiting hoist, a combination of double drums and tail rope.
Like all other motors in mining, the size and arrangement Page 131 of the motor and drum depend on the tasks they will perform. This mainly depends on the depth to be hoisted from, the volume of the ore, and the size of the load. For shallow depths and tonnages of up to about 200 tons daily, geared engines are useful because they have a lower capital cost. When high rope speed isn’t crucial, they are just as economical as direct-coupled engines. For greater depths and larger capacities, speed becomes a critical factor, making direct-coupled engines necessary. When the depth exceeds 3,000 feet, another factor comes into play that has sparked much discussion and experimentation; this is the significant increase in starting load due to the longer and larger ropes and the drum space needed to hold them. So far, the most effective solution seems to be the Whiting hoist, which combines double drums and a tail rope.
On mines worked from near the surface, where depth is gained by the gradual exhaustion of the ore, the only prudent course is to put in a new hoist periodically, when the demand for increased winding speed and power warrants. The lack of economy in winding machines is greatly augmented if they are much over-sized for the duty. An engine installed to handle a given tonnage to a depth of 3,000 feet will have operated with more loss during the years the mine is progressing from the surface to that depth than several intermediate-sized engines would have cost. On most mines the uncertainty of extension in depth would hardly warrant such a preliminary equipment. More mines are equipped with over-sized than with under-sized engines. For shafts on going metal mines where the future is speculative, an engine will suffice whose size provides for an extension in depth of 1,000 feet beyond that reached at the time of its installation. The cost of the engine will depend more largely upon the winding speed desired than upon any other one factor. The proper speed to be arranged is obviously dependent upon the depth of the haulage, for it is useless to have an engine able to wind 3,000 feet a minute on a shaft 500 feet deep, since it could never Page 132 even get under way; and besides, the relative operating loss, as said, would be enormous.
On mines that are worked close to the surface, where depth is achieved through the gradual depletion of ore, the best approach is to install a new hoist periodically when the demand for faster winding speed and more power justifies it. The inefficiency of winding machines increases significantly if they are oversized for their task. An engine designed to handle a specific tonnage to a depth of 3,000 feet will have incurred more losses over the years while the mine deepens from the surface to that depth than several mid-sized engines would have cost. In many mines, the uncertainty about how deep operations will go often doesn't justify such an initial investment. More mines are equipped with oversized engines than with undersized ones. For shafts in active metal mines where the future is uncertain, an engine that can handle a depth extension of 1,000 feet beyond what has been reached at the time of its installation is usually sufficient. The cost of the engine is primarily determined by the desired winding speed rather than any other single factor. The optimal speed depends on the depth of the haulage, since having an engine capable of winding 3,000 feet per minute on a shaft that is only 500 feet deep would be pointless; it wouldn't even get going, and the relative operational losses would be huge.
Haulage Equipment in the Shaft.—Originally, material was hoisted through shafts in buckets. Then came the cage for transporting mine cars, and in more recent years the "skip" has been developed. The aggrandized bucket or "kibble" of the Cornishman has practically disappeared, but the cage still remains in many mines. The advantages of the skip over the cage are many. Some of them are:—
Haulage Equipment in the Shaft.—Originally, materials were lifted through shafts in buckets. Then the cage was introduced for moving mine cars, and more recently, the "skip" has been developed. The larger bucket or "kibble" used by the Cornish has mostly disappeared, but the cage is still found in many mines. The skip has several advantages over the cage. Some of these are:—
a. | It permits 25 to 40% greater load of material in proportion to the dead weight of the vehicle. |
b. | The load can be confined within a smaller horizontal space, thus the area of the shaft need not be so great for large tonnages. |
c. | Loading and discharging are more rapid, and the latter is automatic, thus permitting more trips per hour and requiring less labor. |
d. | Skips must be loaded from bins underground, and by providing in the bins storage capacity, shaft haulage is rendered independent of the lateral transport in the mine, and there are no delays to the engine awaiting loads. The result is that ore-winding can be concentrated into fewer hours, and indirect economies in labor and power are thus effected. |
e. | Skips save the time of the men engaged in the lateral haulage, as they have no delay waiting for the winding engine. |
Loads equivalent to those from skips are obtained in some mines by double-decked cages; but, aside from waste weight of the cage, this arrangement necessitates either stopping the engine to load the lower deck, or a double-deck loading station. Double-deck loading stations are as costly to install and more expensive to work than skip-loading station ore-bins. Cages are also constructed large enough to take as many as four trucks on one deck. This entails a shaft compartment double the size required for skips of the same capacity, and thus enormously increases shaft cost without gaining anything.
Loads similar to those from skips are achieved in some mines using double-deck cages; however, aside from the extra weight of the cage itself, this setup either requires stopping the engine to load the lower deck or demands a double-deck loading station. Double-deck loading stations are just as expensive to install and more costly to operate than skip-loading station ore-bins. Cages can also be designed to accommodate up to four trucks on one deck. This means the shaft compartment needs to be twice the size required for skips of the same capacity, significantly raising shaft costs without providing any benefits.
Page 133 Altogether the advantages of the skip are so certain and so important that it is difficult to see the justification for the cage under but a few conditions. These conditions are those which surround mines of small output where rapidity of haulage is no object, where the cost of station-bins can thus be evaded, and the convenience of the cage for the men can still be preserved. The easy change of the skip to the cage for hauling men removes the last objection on larger mines. There occurs also the situation in which ore is broken under contract at so much per truck, and where it is desirable to inspect the contents of the truck when discharging it, but even this objection to the skip can be obviated by contracting on a cubic-foot basis.
Page 133 Altogether the advantages of the skip are so clear and so significant that it’s hard to justify using the cage except in a few situations. These situations involve mines with low output where speed of hauling isn’t a concern, allowing for the cost of station bins to be avoided, while still maintaining the convenience of the cage for the workers. The easy switch from the skip to the cage for transporting workers eliminates the last reason against this in larger mines. There’s also the scenario where ore is processed under contract for a set price per truck, and it’s important to check the contents of the truck when unloading it, but even this issue with the skip can be resolved by contracting based on cubic feet.
Skips are constructed to carry loads of from two to seven tons, the general tendency being toward larger loads every year. One of the most feasible lines of improvement in winding is in the direction of larger loads and less speed, for in this way the sum total of dead weight of the vehicle and rope to the tonnage of ore hauled will be decreased, and the efficiency of the engine will be increased by a less high peak demand, because of this less proportion of dead weight and the less need of high acceleration.
Skips are designed to carry loads between two and seven tons, with a general trend towards larger loads each year. One of the most practical ways to improve winding is to focus on heavier loads and slower speeds, as this reduces the overall dead weight of the vehicle and rope in relation to the tonnage of ore transported. This change will enhance the engine's efficiency by lowering the peak demand, due to the decreased amount of dead weight and the reduced need for high acceleration.
LATERAL UNDERGROUND TRANSPORT.
Inasmuch as the majority of metal mines dip at considerable angles, the useful life of a roadway in a metal mine is very short because particular horizons of ore are soon exhausted. Therefore any method of transport has to be calculated upon a very quick redemption of the capital laid out. Furthermore, a roadway is limited in its daily traffic to the product of the stopes which it serves.
Since most metal mines have steep slopes, the lifespan of a roadway in a metal mine is quite short because specific ore layers are quickly depleted. Therefore, any transport method needs to be planned for a rapid return on the invested capital. Additionally, a roadway’s daily traffic is limited to the output of the stopes it services.
Men and Animals.—Some means of transport must be provided, and the basic equipment is light tracks with push-cars, in capacity from half a ton to a ton. The latter load is, however, too heavy to be pushed by one man. As but one car can be pushed at a time, hand-trucking is both slow and expensive. At average American or Australian wages, the cost works out Page 134 between 25 and 35 cents a ton per mile. An improvement of growing import where hand-trucking is necessary is the overhead mono-rail instead of the track.
Men and Animals.—Some form of transportation needs to be provided, and the basic setup consists of light tracks with push-cars, carrying loads from half a ton to a ton. However, a ton is too heavy for one person to push. Since only one car can be pushed at a time, hand-trucking is both slow and costly. At average wages in the U.S. or Australia, the cost comes out to Page 134 between 25 and 35 cents per ton per mile. An increasingly important improvement where hand-trucking is required is the overhead mono-rail instead of the track.
If the supply to any particular roadway is such as to fully employ horses or mules, the number of cars per trip can be increased up to seven or eight. In this case the expense, including wages of the men and wear, tear, and care of mules, will work out roughly at from 7 to 10 cents per ton mile. Manifestly, if the ore-supply to a particular roadway is insufficient to keep a mule busy, the economy soon runs off.
If the demand for any specific road is enough to fully utilize horses or mules, the number of cars per trip can be increased to seven or eight. In this scenario, the costs, including labor for the men and the maintenance of the mules, will roughly amount to 7 to 10 cents per ton mile. Clearly, if the ore supply for a specific road isn't enough to keep a mule working, the costs quickly become inefficient.
Mechanical Haulage.—Mechanical haulage is seldom applicable to metal mines, for most metal deposits dip at considerable angles, and therefore, unlike most coal-mines, the horizon of haulage must frequently change, and there are no main arteries along which haulage continues through the life of the mine. Any mechanical system entails a good deal of expense for installation, and the useful life of any particular roadway, as above said, is very short. Moreover, the crooked roadways of most metal mines present difficulties of negotiation not to be overlooked. In order to use such systems it is necessary to condense the haulage to as few roadways as possible. Where the tonnage on one level is not sufficient to warrant other than men or animals, it sometimes pays (if the dip is steep enough) to dump everything through winzes from one to two levels to a main road below where mechanical equipment can be advantageously provided. The cost of shaft-winding the extra depth is inconsiderable compared to other factors, for the extra vertical distance of haulage can be done at a cost of one or two cents per ton mile. Moreover, from such an arrangement follows the concentration of shaft-bins, and of shaft labor, and winding is accomplished without so much shifting as to horizon, all of which economies equalize the extra distance of the lift.
Mechanical Haulage.—Mechanical haulage is rarely used in metal mines because most metal deposits are at steep angles. Unlike coal mines, where the haulage horizon remains more consistent, the haulage needs to change frequently. There are also no main thoroughfares for continuous haulage throughout the mine's lifespan. Any mechanical system requires a significant investment for installation, and the usable life of specific roadways, as mentioned, is quite short. Additionally, the winding roadways commonly found in metal mines present negotiation challenges that can't be ignored. To effectively use mechanical systems, it's essential to limit the number of roadways as much as possible. When the tonnage on one level isn't enough to justify using anything other than people or animals, it can be beneficial (if the angle is steep enough) to dump everything through winzes from one to two levels down to a main road below, where mechanical equipment can be effectively utilized. The cost of winding the extra depth is minimal compared to other factors, as the additional vertical distance for haulage can be managed at a cost of one or two cents per ton-mile. Furthermore, this setup leads to better organization of shaft bins and shaft labor, and winding can be carried out with less need to change elevation, all of which make up for the added distance of the lift.
There are three principal methods of mechanical transport in use:—
There are three main methods of mechanical transport in use:—
1. | Cable-ways. |
2. | Compressed-air locomotives. |
3. | Electrical haulage. |
Page 135 Cable-ways or endless ropes are expensive to install, and to work to the best advantage require double tracks and fairly straight roads. While they are economical in operation and work with little danger to operatives, the limitations mentioned preclude them from adoption in metal mines, except in very special circumstances such as main crosscuts or adit tunnels, where the haulage is straight and concentrated from many sources of supply.
Page 135 Cableways or endless ropes are costly to install, and to function effectively, they need double tracks and relatively straight routes. While they are cost-efficient to operate and pose minimal risk to workers, the limitations mentioned prevent their use in metal mines, except in special cases like main crosscuts or adit tunnels, where the transport is straight and comes from multiple supply points.
Compressed-air locomotives are somewhat heavy and cumbersome, and therefore require well-built tracks with heavy rails, but they have very great advantages for metal mine work. They need but a single track and are of low initial cost where compressed air is already a requirement of the mine. No subsidiary line equipment is needed, and thus they are free to traverse any road in the mine and can be readily shifted from one level to another. Their mechanical efficiency is not so low in the long run as might appear from the low efficiency of pneumatic machines generally, for by storage of compressed air at the charging station a more even rate of energy consumption is possible than in the constant cable and electrical power supply which must be equal to the maximum demand, while the air-plant consumes but the average demand.
Compressed-air locomotives are a bit heavy and awkward, so they need sturdy tracks with heavy rails. However, they offer significant benefits for metal mining. They only require a single track and are affordable upfront if compressed air is already needed in the mine. There’s no need for extra line equipment, allowing them to easily travel on any road within the mine and to be quickly moved from one level to another. Their mechanical efficiency isn't as low over time as it may seem based on the generally low efficiency of pneumatic machines. By storing compressed air at the charging station, a more consistent energy consumption rate can be achieved compared to a constant cable and electrical power supply, which has to meet the maximum demand, while the air system only uses the average demand.
Electrical haulage has the advantage of a much more compact locomotive and the drawback of more expensive track equipment, due to the necessity of transmission wire, etc. It has the further disadvantages of uselessness outside the equipped haulage way and of the dangers of the live wire in low and often wet tunnels.
Electrical haulage has the advantage of a much more compact locomotive but the downside of more expensive track equipment, due to the need for transmission wires, etc. It also has the additional disadvantages of being ineffective outside the equipped haulage route and the hazards posed by live wires in low and often damp tunnels.
In general, compressed-air locomotives possess many attractions for metal mine work, where air is in use in any event and where any mechanical system is at all justified. Any of the mechanical systems where tonnage is sufficient in quantity to justify their employment will handle material for from 1.5 to 4 cents per ton mile.
In general, compressed-air locomotives have a lot of advantages for metal mine operations, where air is already in use and where any mechanical system makes sense. Any of the mechanical systems that can manage enough tonnage to justify their use will transport material for between 1.5 to 4 cents per ton mile.
Tracks.—Tracks for hand, mule, or rope haulage are usually built with from 12- to 16-pound rails, but when compressed-air or electrical locomotives are to be used, less than 24-pound rails Page 136 are impossible. As to tracks in general, it may be said that careful laying out with even grades and gentle curves repays itself many times over in their subsequent operation. Further care in repair and lubrication of cars will often make a difference of 75% in the track resistance.
Tracks.—Tracks for hand, mule, or rope haulage are usually built with rails weighing between 12 and 16 pounds, but if compressed-air or electric locomotives are going to be used, rails lighter than 24 pounds Page 136 aren't feasible. In general, it’s true that careful planning with even grades and gentle curves pays off significantly in their later operation. Additionally, proper maintenance and lubrication of the cars can often reduce track resistance by as much as 75%.
Transport in Stopes.—Owing to the even shorter life of individual stopes than levels, the actual transport of ore or waste in them is often a function of the aboriginal shovel plus gravity. As shoveling is the most costly system of transport known, any means of stoping that decreases the need for it has merit. Shrinkage-stoping eliminates it altogether. In the other methods, gravity helps in proportion to the steepness of the dip. When the underlie becomes too flat for the ore to "run," transport can sometimes be helped by pitching the ore-passes at a steeper angle than the dip (Fig. 36). In some cases of flat deposits, crosscuts into the walls, or even levels under the ore-body, are justifiable. The more numerous the ore-passes, the less the lateral shoveling, but as passes cost money for construction and for repair, there is a nice economic balance in their frequency.
Transport in Stopes.—Because individual stopes have an even shorter lifespan than levels, the actual movement of ore or waste in them often relies on the basic shovel and gravity. Since shoveling is the most expensive method of transport, any stope method that reduces its need is beneficial. Shrinkage-stoping completely eliminates the need for shoveling. In other methods, gravity assists based on how steep the dip is. When the underlie is too flat for the ore to "run," transport can sometimes be improved by angling the ore-passes steeper than the dip (Fig. 36). In certain cases of flat deposits, creating crosscuts into the walls or even levels beneath the ore body can be justified. The more ore-passes there are, the less lateral shoveling is needed, but since passes are costly to build and maintain, finding the right balance in their frequency is essential.
Mechanical haulage in stopes has been tried and finds a field under some conditions. In dips under 25° and possessing fairly sound hanging-wall, where long-wall or flat-back cuts are employed, temporary tracks can often be laid in the stopes and the ore run in cars to the main passes. In such cases, the tracks are pushed up close to the face after each cut. Further self-acting inclines to lower cars to the levels can sometimes be installed to advantage. This arrangement also permits greater intervals between levels and less number of ore-passes. For dips between 25° and 50° where the mine is worked without stope support or with occasional pillars, a very useful contrivance is the sheet-iron trough—about eighteen inches wide and six inches deep—made in sections ten or twelve feet long and readily bolted together. In dips 35° to 50° this trough, laid on the foot-wall, gives a sufficiently smooth surface for the ore to run upon. When the dip is flat, the trough, if hung from plugs in the hanging-wall, may be swung backward and forward. The use of this "bumping-trough" saves much shoveling. For handling Page 137 filling or ore in flat runs it deserves wider adoption. It is, of course, inapplicable in passes as a "bumping-trough," but can be fixed to give smooth surface. In flat mines it permits a wider interval between levels and therefore saves development work. The life of this contrivance is short when used in open stopes, owing to the dangers of bombardment from blasting.
Mechanical haulage in stopes has been tested and works well under certain conditions. In slopes under 25° with a fairly sound hanging wall, where long-wall or flat-back cuts are used, temporary tracks can often be laid in the stopes and the ore can be transported in cars to the main passes. In these situations, the tracks are moved up close to the face after each cut. Additionally, self-acting inclines to lower cars to the levels can sometimes be effectively installed. This setup also allows for greater spacing between levels and reduces the number of ore passes needed. For slopes between 25° and 50°—where the mine is operated without stope support or with occasional pillars—a very useful device is the sheet-iron trough, which is about eighteen inches wide and six inches deep, made in sections that are ten or twelve feet long and can be easily bolted together. In slopes of 35° to 50°, this trough, placed on the foot wall, provides a smooth enough surface for the ore to flow on. When the slope is flatter, the trough can be suspended from plugs in the hanging wall and swung back and forth. Using this "bumping trough" significantly reduces the amount of shoveling required. For managing Page 137 filling or ore in flat runs, it deserves to be used more widely. Of course, it can't be used as a "bumping trough" in passes, but it can be fixed to create a smooth surface. In flat mines, it allows for wider spacing between levels, which saves on development work. The lifespan of this device is short when used in open stopes due to the risks associated with blasting.
In dips steeper than 50° much of the shoveling into passes can be saved by rill-stoping, as described on page 100. Where flat-backed stopes are used in wide ore-bodies with filling, temporary tracks laid on the filling to the ore-passes are useful, for they permit wider intervals between passes.
In dips steeper than 50°, a lot of the shoveling into passes can be saved by rill-stoping, as described on page 100. When flat-backed stopes are used in wide ore bodies with filling, temporary tracks laid on the filling to the ore passes are helpful, as they allow for wider intervals between passes.
In that underground engineer's paradise, the Witwatersrand, where the stopes require neither timber nor filling, the long, moderately pitched openings lend themselves particularly to the swinging iron troughs, and even endless wire ropes have been found advantageous in certain cases.
In that underground engineer's paradise, the Witwatersrand, where the stopes need neither timber nor filling, the long, gently sloped openings work especially well with the swinging iron troughs, and even endless wire ropes have been found helpful in some cases.
Where the roof is heavy and close support is required, and where the deposits are very irregular in shape and dip, there is little hope of mechanical assistance in stope transport.
Where the roof is heavy and close support is needed, and where the deposits are very irregular in shape and incline, there is little chance of getting mechanical help for transporting materials in the stope.
Page 138 CHAPTER XIII.
Mechanical Equipment. (Continued).
Mechanical Equipment. (Ongoing).
DRAINAGE: CONTROLLING FACTORS; VOLUME AND HEAD OF WATER; FLEXIBILITY; RELIABILITY; POWER CONDITIONS; MECHANICAL EFFICIENCY; CAPITAL OUTLAY. SYSTEMS OF DRAINAGE,—STEAM PUMPS, COMPRESSED-AIR PUMPS, ELECTRICAL PUMPS, ROD-DRIVEN PUMPS, BAILING; COMPARATIVE VALUE OF VARIOUS SYSTEMS. |
With the exception of drainage tunnels—more fully described in Chapter VIII—all drainage must be mechanical. As the bulk of mine water usually lies near the surface, saving in pumping can sometimes be effected by leaving a complete pillar of ore under some of the upper levels. In many deposits, however, the ore has too many channels to render this of much avail.
With the exception of drainage tunnels—described in Chapter VIII—all drainage has to be done mechanically. Since most mine water is usually located near the surface, sometimes you can save on pumping costs by leaving a complete ore pillar beneath some of the upper levels. However, in many deposits, the ore has too many channels for this to be very effective.
There are six factors which enter into a determination of mechanical drainage systems for metal mines:—
There are six factors that go into deciding on mechanical drainage systems for metal mines:—
1. | Volume and head of water. |
2. | Flexibility to fluctuation in volume and head. |
3. | Reliability. |
4. | Capital cost. |
5. | The general power conditions. |
6. | Mechanical efficiency. |
In the drainage appliances, more than in any other feature of the equipment, must mechanical efficiency be subordinated to the other issues.
In the drainage systems, more than in any other part of the equipment, mechanical efficiency must take a backseat to other concerns.
Flexibility.—Flexibility in plant is necessary because volume and head of water are fluctuating factors. In wet regions the volume of water usually increases for a certain distance with the extension of openings in depth. In dry climates it generally decreases with the downward extension of the workings Page 139 after a certain depth. Moreover, as depth progresses, the water follows the openings more or less and must be pumped against an ever greater head. In most cases the volume varies with the seasons. What increase will occur, from what horizon it must be lifted, and what the fluctuations in volume are likely to be, are all unknown at the time of installation. If a pumping system were to be laid out for a new mine, which would peradventure meet every possible contingency, the capital outlay would be enormous, and the operating efficiency would be very low during the long period in which it would be working below its capacity. The question of flexibility does not arise so prominently in coal-mines, for the more or less flat deposits give a fixed factor of depth. The flow is also more steady, and the volume can be in a measure approximated from general experience.
Flexibility.—Flexibility in plants is essential because the volume and head of water are constantly changing. In wet areas, the volume of water usually increases for a certain depth as openings extend downward. In dry climates, it typically decreases as the workings go deeper Page 139 after a certain point. Additionally, as depth increases, the water tends to follow the openings and must be pumped against an ever-increasing head. In most cases, the volume fluctuates with the seasons. The potential increase, the level from which water needs to be lifted, and the likely fluctuations in volume are all unknown at the time of installation. If a pumping system were designed for a new mine that could potentially handle every possible scenario, the initial investment would be massive, and operational efficiency would be quite low during the extended periods it operated below its capacity. The issue of flexibility is not as significant in coal mines, as the relatively flat deposits provide a consistent depth. The flow is also more stable, and the volume can be somewhat estimated based on general experience.
Reliability.—The factor of reliability was at one time of more importance than in these days of high-class manufacture of many different pumping systems. Practically speaking, the only insurance from flooding in any event lies in the provision of a relief system of some sort,—duplicate pumps, or the simplest and most usual thing, bailing tanks. Only Cornish and compressed-air pumps will work with any security when drowned, and electrical pumps are easily ruined.
Reliability.—The importance of reliability used to be greater than it is now, given today’s high-quality manufacturing of various pumping systems. Ultimately, the only guarantee against flooding is having some kind of backup system—like duplicate pumps or, most commonly, bailing tanks. Only Cornish and compressed-air pumps can function securely when submerged, while electric pumps are easily damaged.
General Power Conditions.—The question of pumping installation is much dependent upon the power installation and other power requirements of the mine. For instance, where electrical power is purchased or generated by water-power, then electrical pumps have every advantage. Or where a large number of subsidiary motors can be economically driven from one central steam- or gas-driven electrical generation plant, they again have a strong call,—especially if the amount of water to be handled is moderate. Where the water is of limited volume and compressed-air plant a necessity for the mine, then air-driven pumps may be the most advantageous, etc.
General Power Conditions.—The choice of pumping installations depends a lot on the power setup and other energy needs of the mine. For example, if electrical power is bought or produced using water power, electrical pumps have a clear advantage. Similarly, if multiple smaller motors can be efficiently powered from a central steam- or gas-powered electrical generation facility, they are also very appealing—especially if the amount of water to manage is reasonable. If the water volume is limited and a compressed-air system is essential for the mine, then air-driven pumps might be the best option, etc.
Mechanical Efficiency.—The mechanical efficiency of drainage machinery is very largely a question of method of power application. The actual pump can be built to almost the same efficiency for any power application, and with the exception of Page 140 the limited field of bailing with tanks, mechanical drainage is a matter of pumps. All pumps must be set below their load, barring a few possible feet of suction lift, and they are therefore perforce underground, and in consequence all power must be transmitted from the surface. Transmission itself means loss of power varying from 10 to 60%, depending upon the medium used. It is therefore the choice of transmission medium that largely governs the mechanical efficiency.
Mechanical Efficiency.—The mechanical efficiency of drainage machinery mainly depends on how power is applied. The actual pump can be designed to achieve almost the same efficiency for any power source, and aside from Page 140 the limited use of bailing with tanks, mechanical drainage primarily involves pumps. All pumps need to be positioned below their load, aside from a few feet of suction lift, which means they must be underground, and as a result, all power must be transmitted from the surface. Power transmission itself results in a loss of power that can range from 10% to 60%, depending on the medium used. Therefore, the selection of the transmission medium largely determines the mechanical efficiency.
Systems of Drainage.—The ideal pumping system for metal mines would be one which could be built in units and could be expanded or contracted unit by unit with the fluctuation in volume; which could also be easily moved to meet the differences of lifts; and in which each independent unit could be of the highest mechanical efficiency and would require but little space for erection. Such an ideal is unobtainable among any of the appliances with which the writer is familiar.
Drainage Systems.—The perfect pumping system for metal mines would be one that can be built in modular units, allowing for easy expansion or reduction based on volume changes. It should also be easy to relocate to accommodate different lift heights, and each independent unit should have top mechanical efficiency while needing minimal space for setup. However, such an ideal is not achievable with any of the equipment that I know about.
The wide variations in the origin of power, in the form of transmission, and in the method of final application, and the many combinations of these factors, meet the demands for flexibility, efficiency, capital cost, and reliability in various degrees depending upon the environment of the mine. Power nowadays is generated primarily with steam, water, and gas. These origins admit the transmission of power to the pumps by direct steam, compressed air, electricity, rods, or hydraulic columns.
The big differences in where power comes from, how it's transmitted, and how it's ultimately used, along with the many combinations of these factors, cater to the needs for flexibility, efficiency, cost, and reliability to varying degrees based on the mining environment. Today, power is mainly generated using steam, water, and gas. These sources allow power to be transmitted to the pumps through direct steam, compressed air, electricity, rods, or hydraulic columns.
Direct Steam-pumps.—Direct steam has the disadvantage of radiated heat in the workings, of loss by the radiation, and, worse still, of the impracticability of placing and operating a highly efficient steam-engine underground. It is all but impossible to derive benefit from the vacuum, as any form of surface condenser here is impossible, and there can be no return of the hot soft water to the boilers.
Direct Steam-pumps.—Direct steam has the downside of heat radiation during operation, leading to energy loss, and, even more challenging, it's nearly impossible to install and operate a highly efficient steam engine underground. It’s almost impossible to take advantage of the vacuum since any type of surface condenser can't be used here, and there's no way to return the hot soft water to the boilers.
Steam-pumps fall into two classes, rotary and direct-acting; the former have the great advantage of permitting the use of steam expansively and affording some field for effective use of condensation, but they are more costly, require much room, and are not fool-proof. The direct-acting pumps have all the advantage of compactness and the disadvantage of being the most Page 141 inefficient of pumping machines used in mining. Taking the steam consumption of a good surface steam plant at 15 pounds per horse-power hour, the efficiency of rotary pumps with well-insulated pipes is probably not over 50%, and of direct-acting pumps from 40% down to 10%.
Steam pumps are divided into two types: rotary and direct-acting. Rotary pumps have the significant advantage of allowing steam to be used efficiently and providing some opportunity for effective condensation, but they are more expensive, take up a lot of space, and aren't fail-safe. Direct-acting pumps are compact but are also the most Page 141 inefficient pumping machines used in mining. Considering that a good surface steam plant uses about 15 pounds of steam per horsepower hour, the efficiency of rotary pumps with well-insulated pipes is likely no more than 50%, while direct-acting pumps range from 40% down to as low as 10%.
The advantage of all steam-pumps lies in the low capital outlay,—hence their convenient application to experimental mining and temporary pumping requirements. For final equipment they afford a great deal of flexibility, for if properly constructed they can be, with slight alteration, moved from one horizon to another without loss of relative efficiency. Thus the system can be rearranged for an increased volume of water, by decreasing the lift and increasing the number of pumps from different horizons.
The benefit of all steam pumps is their low initial cost, making them easy to use for experimental mining and short-term pumping needs. For permanent setups, they offer a lot of flexibility because, if designed correctly, they can be moved from one depth to another with only minor adjustments without losing efficiency. This way, the system can be reorganized to handle a greater water volume by lowering the lift and adding more pumps from different depths.
Compressed-air Pumps.—Compressed-air transmission has an application similar to direct steam, but it is of still lower mechanical efficiency, because of the great loss in compression. It has the superiority of not heating the workings, and there is no difficulty as to the disposal of the exhaust, as with steam. Moreover, such pumps will work when drowned. Compressed air has a distinct place for minor pumping units, especially those removed from the shaft, for they can be run as an adjunct to the air-drill system of the mine, and by this arrangement much capital outlay may be saved. The cost of the extra power consumed by such an arrangement is less than the average cost of compressed-air power, because many of the compressor charges have to be paid anyway. When compressed air is water-generated, they have a field for permanent installations. The efficiency of even rotary air-driven pumps, based on power delivered into a good compressor, is probably not over 25%.
Compressed-air Pumps.—Compressed-air transmission works similarly to direct steam but is even less mechanically efficient due to significant compression losses. However, it has the advantage of not overheating the equipment, and there's no issue with disposing of the exhaust, unlike steam. Additionally, these pumps can operate when submerged. Compressed air is particularly useful for smaller pumping units, especially those located away from the main shaft, as they can complement the air-drill system in the mine, leading to substantial savings in capital costs. The cost of the additional power used in this setup is lower than the average expense of compressed-air power since many compressor fees are unavoidable. When compressed air is generated from water, it can be used for permanent installations. The efficiency of even rotary air-driven pumps, based on the power supplied to a good compressor, is likely no more than 25%.
Electrical Pumps.—Electrical pumps have somewhat less flexibility than steam- or air-driven apparatus, in that the speed of the pumps can be varied only within small limits. They have the same great advantage in the easy reorganization of the system to altered conditions of water-flow. Electricity, when steam-generated, has the handicap of the losses of two conversions, the actual pump efficiency being about 60% in well-constructed Page 142 plants; the efficiency is therefore greater than direct steam or compressed air. Where the mine is operated with water-power, purchased electric current, or where there is an installation of electrical generating plant by steam or gas for other purposes, electrically driven pumps take precedence over all others on account of their combined moderate capital outlay, great flexibility, and reasonable efficiency.
Electrical Pumps.—Electrical pumps are not as flexible as steam or air-driven systems because their speed can only be adjusted within limited ranges. However, they excel at adapting the system to changes in water flow. When electricity is generated from steam, it faces the disadvantage of losing energy through two conversions, with the actual pump efficiency being around 60% in well-built Page 142 plants; this means their efficiency is higher than that of direct steam or compressed air systems. In situations where the mine uses water power, purchased electricity, or has an electrical generating plant powered by steam or gas for other uses, electrically driven pumps are preferred due to their relatively low capital costs, great flexibility, and reasonable efficiency.
In late years, direct-coupled, electric-driven centrifugal pumps have entered the mining field, but their efficiency, despite makers' claims, is low. While they show comparatively good results on low lifts the slip increases with the lift. In heads over 200 feet their efficiency is probably not 30% of the power delivered to the electrical generator. Their chief attractions are small capital cost and the compact size which admits of easy installation.
In recent years, direct-coupled, electric-driven centrifugal pumps have made their way into the mining industry, but their efficiency, despite manufacturers' claims, is low. While they perform relatively well on low lifts, the slip increases with the lift. At elevations over 200 feet, their efficiency is likely not even 30% of the power supplied to the electrical generator. Their main advantages are low initial cost and a compact size, which allows for easy installation.
Rod-driven Pumps.—Pumps of the Cornish type in vertical shafts, if operated to full load and if driven by modern engines, have an efficiency much higher than any other sort of installation, and records of 85 to 90% are not unusual. The highest efficiency in these pumps yet obtained has been by driving the pump with rope transmission from a high-speed triple expansion engine, and in this plant an actual consumption of only 17 pounds of steam per horse-power hour for actual water lifted has been accomplished.
Rod-driven Pumps.—Cornish-type pumps in vertical shafts, when run at full load and powered by modern engines, have an efficiency that greatly exceeds any other type of installation, with records of 85 to 90% being quite common. The highest efficiency achieved in these pumps has been through driving the pump with rope transmission from a high-speed triple expansion engine, resulting in an actual consumption of just 17 pounds of steam per horsepower hour for the water actually lifted.
To provide, however, for increase of flow and change of horizon, rod-driven pumps must be so overpowered at the earlier stage of the mine that they operate with great loss. Of all pumping systems they are the most expensive to provide. They have no place in crooked openings and only work in inclines with many disadvantages.
To accommodate an increase in flow and a change in the landscape, rod-driven pumps need to be significantly overpowered in the early stages of the mine, which leads to considerable inefficiency. Out of all pumping systems, they are the most costly to implement. They aren't suitable for winding openings and only function in sloped areas with various drawbacks.
In general their lack of flexibility is fast putting them out of the metal miner's purview. Where the pumping depth and volume of water are approximately known, as is often the case in coal mines, this, the father of all pumps, still holds its own.
In general, their lack of flexibility is quickly putting them out of reach for metal miners. Where the pumping depth and volume of water are roughly known, as is often the case in coal mines, this, the ultimate pump, still stands strong.
Hydraulic Pumps.—Hydraulic pumps, in which a column of water is used as the transmission fluid from a surface pump to a corresponding pump underground has had some adoption in Page 143 coal mines, but little in metal mines. They have a certain amount of flexibility but low efficiency, and are not likely to have much field against electrical pumps.
Hydraulic Pumps.—Hydraulic pumps, which use a column of water as the transmission fluid from a surface pump to a corresponding pump underground, have seen some use in Page 143 coal mines, but not much in metal mines. They offer some flexibility but have low efficiency and are unlikely to compete much with electric pumps.
Bailing.—Bailing deserves to be mentioned among drainage methods, for under certain conditions it is a most useful system, and at all times a mine should be equipped with tanks against accident to the pumps. Where the amount of water is limited,—up to, say, 50,000 gallons daily,—and where the ore output of the mine permits the use of the winding-engine for part of the time on water haulage, there is in the method an almost total saving of capital outlay. Inasmuch as the winding-engine, even when the ore haulage is finished for the day, must be under steam for handling men in emergencies, and as the labor of stokers, engine-drivers, shaft-men, etc., is therefore necessary, the cost of power consumed by bailing is not great, despite the low efficiency of winding-engines.
Bailing.—Bailing should be included in the list of drainage methods because, under certain conditions, it is a very effective system. At all times, a mine should have tanks ready in case of an emergency with the pumps. When the amount of water is limited—up to about 50,000 gallons a day—and when the ore output allows the use of the winding engine for part of the time to move water, this method nearly eliminates capital expenses. Since the winding engine must still be operational to manage people in emergencies, even after the ore hauling for the day is done, it requires labor from stokers, engine drivers, shaft workers, and others. As a result, the cost of power used for bailing isn't high, despite the winding engines being less efficient.
Comparison of Various Systems.—If it is assumed that flexibility, reliability, mechanical efficiency, and capital cost can each be divided into four figures of relative importance,—A, B, C, and D, with A representing the most desirable result,—it is possible to indicate roughly the comparative values of various pumping systems. It is not pretended that the four degrees are of equal import. In all cases the factor of general power conditions on the mine may alter the relative positions.
Comparison of Various Systems.—If we assume that flexibility, reliability, mechanical efficiency, and capital cost can each be broken down into four levels of relative importance—A, B, C, and D, with A being the most desirable result—it is possible to give a rough comparison of the various pumping systems. There's no claim that these four levels are equally important. In every case, the overall power conditions at the mine may change the relative standings.
Direct Steam Pumps | Compressed Air | Electricity | Steam-Powered Rods | Hydraulic Columns | Bailing rods | |
---|---|---|---|---|---|---|
Flexibility | A | A | B | D | B | A |
Reliability | B | B | B | A | D | A |
Mechanical Efficiency | C | D | B | A | C | D |
Capital Cost | A | B | B | D | D | — |
As each mine has its special environment, it is impossible to formulate any final conclusion on a subject so involved. The attempt would lead to a discussion of a thousand supposititious Page 144 cases and hypothetical remedies. Further, the description alone of pumping machines would fill volumes, and the subject will never be exhausted. The engineer confronted with pumping problems must marshal all the alternatives, count his money, and apply the tests of flexibility, reliability, efficiency, and cost, choose the system of least disadvantages, and finally deprecate the whole affair, for it is but a parasite growth on the mine.
As each mine has its unique environment, it’s impossible to reach any final conclusions on such a complex topic. Trying to do so would just spark a discussion about countless hypothetical cases and possible solutions. Moreover, just describing pumping machines could fill multiple volumes, and this topic will never be fully explored. An engineer facing pumping issues must consider all the options, evaluate the budget, and assess flexibility, reliability, efficiency, and cost. They have to select the system that has the fewest drawbacks and ultimately downplay the situation, as it’s merely a burden on the mine.
Page 145 CHAPTER XIV.
Mechanical Equipment (Concluded).
Machinery (Concluded).
MACHINE DRILLING: POWER TRANSMISSION; COMPRESSED AIR VS. ELECTRICITY; AIR DRILLS; MACHINE VS. HAND DRILLING. WORK-SHOPS. IMPROVEMENT IN EQUIPMENT. |
For over two hundred years from the introduction of drill-holes for blasting by Caspar Weindel in Hungary, to the invention of the first practicable steam percussion drill by J. J. Crouch of Philadelphia, in 1849, all drilling was done by hand. Since Crouch's time a host of mechanical drills to be actuated by all sorts of power have come forward, and even yet the machine-drill has not reached a stage of development where it can displace hand-work under all conditions. Steam-power was never adapted to underground work, and a serviceable drill for this purpose was not found until compressed air for transmission was demonstrated by Dommeiller on the Mt. Cenis tunnel in 1861.
For over two hundred years, from when Caspar Weindel introduced drill-holes for blasting in Hungary to when J. J. Crouch created the first practical steam percussion drill in Philadelphia in 1849, all drilling was done by hand. Since Crouch's time, a wide variety of mechanical drills powered by different sources have been developed, but even now, machine drills haven't advanced enough to completely replace hand work in every situation. Steam power was never suitable for underground tasks, and a reliable drill for this kind of work wasn’t developed until Dommeiller demonstrated the use of compressed air for transmission in the Mt. Cenis tunnel in 1861.
The ideal requirements for a drill combine:—
The ideal requirements for a drill combine:—
a. | Power transmission adapted to underground conditions. |
b. | Lightness. |
c. | Simplicity of construction. |
d. | Strength. |
e. | Rapidity and strength of blow. |
f. | Ease of erection. |
g. | Reliability. |
h. | Mechanical efficiency. |
i. | Low capital cost. |
No drill invented yet fills all these requirements, and all are a compromise on some point.
No drill invented so far meets all these requirements, and each one is a compromise in some way.
Power Transmission; Compressed Air vs. Electricity.—The only transmissions adapted to underground drill-work are compressed Page 146 air and electricity, and as yet an electric-driven drill has not been produced which meets as many of the requirements of the metal miner as do compressed-air drills. The latter, up to date, have superiority in simplicity, lightness, ease of erection, reliability, and strength over electric machines. Air has another advantage in that it affords some assistance to ventilation, but it has the disadvantage of remarkably low mechanical efficiency. The actual work performed by the standard 3-3/4-inch air-drill probably does not amount to over two or three horse-power against from fifteen to eighteen horse-power delivered into the compressor, or mechanical efficiency of less than 25%. As electrical power can be delivered to the drill with much less loss than compressed air, the field for a more economical drill on this line is wide enough to create eventually the proper tool to apply it. The most satisfactory electric drill produced has been the Temple drill, which is really an air-drill driven by a small electrically-driven compressor placed near the drill itself. But even this has considerable deficiencies in mining work; the difficulties of setting up, especially for stoping work, and the more cumbersome apparatus to remove before blasting are serious drawbacks. It has deficiencies in reliability and greater complication of machinery than direct air.
Power Transmission; Compressed Air vs. Electricity.—The only methods suitable for underground drilling are compressed Page 146 air and electricity, and so far, no electric-driven drill has been created that meets as many of the needs of metal miners as compressed-air drills do. Up to now, compressed-air drills have an edge in simplicity, lightweight design, ease of setup, reliability, and strength compared to electric machines. Another benefit of air is that it helps with ventilation, but it has the downside of very low mechanical efficiency. The actual output of a standard 3-3/4-inch air drill probably amounts to no more than two or three horsepower while consuming fifteen to eighteen horsepower at the compressor, resulting in a mechanical efficiency of under 25%. Since electrical power can be supplied to the drill with much less loss than compressed air, there’s a significant opportunity to develop a more efficient drill in this area. The most effective electric drill so far has been the Temple drill, which is essentially an air drill powered by a small electric compressor located near the drill itself. However, this drill has some notable shortcomings in mining applications, particularly when it comes to setup challenges—especially for stoping work—and the bulkier equipment that needs to be cleared away before blasting, which are major drawbacks. It also has issues with reliability and is more complex mechanically than direct air options.
Air-compression.—The method of air-compression so long accomplished only by power-driven pistons has now an alternative in some situations by the use of falling water. This latter system is a development of the last twelve years, and, due to the low initial outlay and extremely low operating costs, bids fair in those regions where water head is available not only to displace the machine compressor, but also to extend the application of compressed air to mine motors generally, and to stay in some environments the encroachment of electricity into the compressed-air field. Installations of this sort in the West Kootenay, B.C., and at the Victoria copper mine, Michigan, are giving results worthy of careful attention.
Air-compression.—The method of air compression that has traditionally relied on power-driven pistons now has an alternative in certain situations with the use of falling water. This newer system has developed over the last twelve years, and because of its low initial costs and extremely low operating expenses, it is likely to not only replace machine compressors in areas where there's enough water head but also to broaden the use of compressed air for mine motors overall, helping to slow down the penetration of electricity in the compressed-air sector. Installations of this kind in the West Kootenay, B.C., and at the Victoria copper mine in Michigan are producing results that deserve careful consideration.
Mechanical air-compressors are steam-, water-, electrical-, and gas-driven, the alternative obviously depending on the source and cost of power. Electrical- and gas- and water-driven Page 147 compressors work under the disadvantage of constant speed motors and respond little to the variation in load, a partial remedy for which lies in enlarged air-storage capacity. Inasmuch as compressed air, so far as our knowledge goes at present, must be provided for drills, it forms a convenient transmission of power to various motors underground, such as small pumps, winches, or locomotives. As stated in discussing those machines, it is not primarily a transmission of even moderate mechanical efficiency for such purposes; but as against the installation and operation of independent transmission, such as steam or electricity, the economic advantage often compensates the technical losses. Where such motors are fixed, as in pumps and winches, a considerable gain in efficiency can be obtained by reheating.
Mechanical air compressors can be powered by steam, water, electricity, or gas, with the choice depending on the available energy source and its cost. Electric, gas, and water-driven compressors have the downside of constant speed motors and don't adapt well to changes in load, though increasing air storage can help alleviate this issue. Since compressed air is currently necessary for drills, it serves as a convenient way to transmit power to various motors underground, like small pumps, winches, or locomotives. As mentioned in the discussion about these machines, it's not really an efficient means of power transmission for these purposes; however, compared to setting up and using independent energy systems like steam or electricity, the cost benefits often make up for the technical inefficiencies. When motors are stationary, like in pumps and winches, significant efficiency improvements can be achieved through reheating.
It is not proposed to enter a discussion of mechanical details of air-compression, more than to call attention to the most common delinquency in the installation of such plants. This deficiency lies in insufficient compression capacity for the needs of the mine and consequent effective operation of drills, for with under 75 pounds pressure the drills decrease remarkably in rapidity of stroke and force of the blow. The consequent decrease in actual accomplishment is far beyond the ratio that might be expected on the basis of mere difference of pressure. Another form of the same chronic ill lies in insufficient air-storage capacity to provide for maintenance of pressure against moments when all drills or motors in the mine synchronize in heavy demand for air, and thus lower the pressure at certain periods.
It’s not our intention to dive into the mechanical details of air compression, but we do want to point out a common issue in setting up these systems. This problem stems from having inadequate compression capacity to meet the mine's needs, which affects the efficient operation of the drills. When pressure drops below 75 pounds, the drills significantly slow down and lose striking power. The resulting drop in productivity is much greater than you would expect from just a simple change in pressure. Another related issue is not having enough air storage to maintain pressure during times when all drills or motors in the mine are simultaneously pulling a lot of air, which causes pressure to drop at certain times.
Air-drills.—Air-drills are from a mechanical point of view broadly of two types,—the first, in which the drill is the piston extension; and the second, a more recent development for mining work, in which the piston acts as a hammer striking the head of the drill. From an economic point of view drills may be divided into three classes. First, heavy drills, weighing from 150 to 400 pounds, which require two men for their operation; second, "baby" drills of the piston type, weighing from 110 to 150 pounds, requiring one man with occasional assistance in setting up; and third, very light drills almost wholly of the Page 148 hammer type. This type is built in two forms: a heavier type for mounting on columns, weighing about 80 pounds; and a type after the order of the pneumatic riveter, weighing as low as 20 pounds and worked without mounting.
Air-drills.—Air-drills, from a mechanical standpoint, come in two main types: the first type has the drill as the piston extension, while the second type, a newer development for mining, has the piston acting like a hammer that strikes the drill head. Economically, drills can be categorized into three classes. First, heavy drills, which weigh between 150 to 400 pounds and require two operators; second, "baby" drills of the piston type, weighing between 110 to 150 pounds and needing one person, with occasional help for setup; and third, very lightweight drills primarily of the Page 148 hammer type. This type has two variations: a heavier version designed for mounting on columns, weighing around 80 pounds; and a lighter version similar to a pneumatic riveter, weighing as little as 20 pounds and operated without mounting.
The weight and consequent mobility of a drill, aside from labor questions, have a marked effect on costs, for the lighter the drill the less difficulty and delay in erection, and consequent less loss of time and less tendency to drill holes from one radius, regardless of pointing to take best advantage of breaking planes. Moreover, smaller diameter and shorter holes consume less explosives per foot advanced or per ton broken. The best results in tonnage broken and explosive consumed, if measured by the foot of drill-hole necessary, can be accomplished from hand-drilling and the lighter the machine drill, assuming equal reliability, the nearer it approximates these advantages.
The weight and mobility of a drill, aside from labor issues, significantly impact costs. The lighter the drill, the easier and quicker it is to set up, which leads to less downtime and a lower chance of drilling holes from a single radius, regardless of how well it aligns with breaking planes. Additionally, smaller diameter and shorter holes use less explosive per foot drilled or per ton broken. The best results in the amount of tonnage broken and explosives used, when measured by the length of the drill hole, can be achieved with hand-drilling. The lighter the machine drill, assuming it’s just as reliable, the more it approaches these benefits.
The blow, and therefore size and depth of hole and rapidity of drilling, are somewhat dependent upon the size of cylinders and length of stroke, and therefore the heavier types are better adapted to hard ground and to the deep holes of some development points. Their advantages over the other classes lie chiefly in this ability to bore exceedingly hard material and in the greater speed of advance possible in development work; but except for these two special purposes they are not as economical per foot advanced or per ton of ore broken as the lighter drills.
The impact, along with the size and depth of the hole and the speed of drilling, depends on the size of the cylinders and the length of the stroke. As a result, the heavier types are better suited for hard ground and the deeper holes needed at certain development sites. Their main advantages over lighter drills are their ability to drill through very hard materials and the faster advance rate in development work. However, apart from these specific uses, they aren’t as cost-effective per foot drilled or per ton of ore broken as the lighter drills.
The second class, where men can be induced to work them one man per drill, saves in labor and gains in mobility. Many tests show great economy of the "baby" type of piston drills in average ground over the heavier machines for stoping and for most lateral development. All piston types are somewhat cumbersome and the heavier types require at least four feet of head room. The "baby" type can be operated in less space than this, but for narrow stopes they do not lend themselves with the same facility as the third class.
The second type, where one person can operate each drill, reduces labor costs and increases mobility. Many tests demonstrate that the "baby" style piston drills are much more economical in average ground compared to the heavier machines used for stoping and most lateral development. All piston types are a bit bulky, and the heavier ones need at least four feet of headroom. The "baby" type can work in less space than that, but for narrow stopes, they aren't as adaptable as the third type.
The third class of drills is still in process of development, but it bids fair to displace much of the occupation of the piston types of drill. Aside from being a one-man drill, by its mobility it will apparently largely reproduce the advantage of hand-drilling Page 149 in ability to place short holes from the most advantageous angles and for use in narrow places. As compared with other drills it bids fair to require less time for setting up and removal and for change of bits; to destroy less steel by breakages; to dull the bits less rapidly per foot of hole; to be more economical of power; to require much less skill in operation, for judgment is less called upon in delivering speed; and to evade difficulties of fissured ground, etc. And finally the cost is only one-half, initially and for spares. Its disadvantage so far is a lack of reliability due to lightness of construction, but this is very rapidly being overcome. This type, however, is limited in depth of hole possible, for, from lack of positive reverse movement, there is a tendency for the spoil to pack around the bit, and as a result about four feet seems the limit.
The third class of drills is still being developed, but it looks like it will replace many of the piston-type drills. Besides being a one-person drill, its mobility will mostly replicate the benefits of hand-drilling Page 149 by allowing for short holes to be placed at the best angles and in tight spaces. Compared to other drills, it seems to take less time to set up and take down, switch bits, cause fewer breakages, dull bits less quickly per foot of hole, use power more efficiently, and require much less skill to operate since it relies less on judgment for speed. It also avoids issues with broken ground, etc. Finally, the cost is only half as much, both initially and for spare parts. Its downside so far is that it lacks reliability due to being lightweight, but this is quickly improving. However, this type is limited in how deep the holes can be, because without a positive reverse movement, there’s a tendency for debris to pack around the bit, making about four feet the maximum depth.
The performance of a machine-drill under show conditions may be anything up to ten or twelve feet of hole per hour on rock such as compact granite; but in underground work a large proportion of the time is lost in picking down loose ore, setting up machines, removal for blasting, clearing away spoil, making adjustments, etc. The amount of lost time is often dependent upon the width of stope or shaft and the method of stoping. Situations which require long drill columns or special scaffolds greatly accentuate the loss of time. Further, the difficulties in setting up reflect indirectly on efficiency to a greater extent in that a larger proportion of holes are drilled from one radius and thus less adapted to the best breaking results than where the drill can easily be reset from various angles.
The performance of a machine drill in show conditions can reach up to ten or twelve feet of hole per hour in materials like compact granite; however, in underground operations, a significant amount of time is wasted on tasks such as removing loose ore, setting up machines, moving out for blasting, clearing debris, making adjustments, and more. The amount of downtime often depends on the width of the stope or shaft and the stoping method used. Situations that require long drill columns or special scaffolding severely increase time loss. Additionally, the challenges in setting up also indirectly affect efficiency, as a greater percentage of holes are drilled from a single radius, resulting in less optimal breaking outcomes compared to when the drill can be easily repositioned from various angles.
The usual duty of a heavy drill per eight-hour shift using two men is from 20 to 40 feet of hole, depending upon the rock, facilities for setting up, etc., etc.[*] The lighter drills have a less average duty, averaging from 15 to 25 feet per shift.
The typical workload for a heavy drill during an eight-hour shift with two operators is between 20 to 40 feet of hole, depending on the type of rock, setup conditions, etc. The lighter drills have a lower average output, typically ranging from 15 to 25 feet per shift.
[Footnote *: Over the year 1907 in twenty-eight mines compiled from Alaska to Australia, an average of 23.5 feet was drilled per eight-hour shift by machines larger than three-inch cylinder.]
[Footnote *: In the year 1907, across twenty-eight mines from Alaska to Australia, an average of 23.5 feet was drilled per eight-hour shift by machines larger than three inches in diameter.]
Machine vs. Hand-Drilling.—The advantages of hand-drilling over machine-drilling lie, first, in the total saving of power, the absence of capital cost, repairs, depreciation, etc., on power, compresser Page 150 and drill plant; second, the time required for setting up machine-drills does not warrant frequent blasts, so that a number of holes on one radius are a necessity, and therefore machine-holes generally cannot be pointed to such advantage as hand-holes. Hand-holes can be set to any angle, and by thus frequent blasting yield greater tonnage per foot of hole. Third, a large number of comparative statistics from American, South African, and Australian mines show a saving of about 25% in explosives for the same tonnage or foot of advance by hand-holes over medium and heavy drill-holes.
Machine vs. Hand-Drilling.—The benefits of hand-drilling compared to machine-drilling are, first, in the overall energy savings, as there are no expenses for equipment, maintenance, wear and tear, etc., on power, compressor Page 150 and drilling equipment; second, the setup time needed for machine drills makes frequent blasts impractical, so multiple holes in one area become necessary, which means machine-drilled holes usually aren't as advantageous as hand-drilled holes. Hand-drilled holes can be angled in any direction, allowing for more frequent blasting and therefore producing more tonnage per foot of hole. Third, a significant amount of comparison data from American, South African, and Australian mines indicates that hand-drilled holes can save about 25% in explosives for the same tonnage or foot of progress compared to medium and heavy machine-drilled holes.
The duty of a skilled white man, single-handed, in rock such as is usually met below the zone of oxidation, is from 5 to 7 feet per shift, depending on the rock and the man. Two men hand-drilling will therefore do from 1/4 to 2/3 of the same footage of holes that can be done by two men with a heavy machine-drill, and two men hand-drilling will do from 1/5 to 1/2 the footage of two men with two light drills.
The responsibility of a skilled worker, working alone, in rock that’s typically found below the oxidation zone is between 5 to 7 feet per shift, depending on the rock type and the individual’s skill. Therefore, two men using hand drills can achieve about 1/4 to 2/3 of the same amount of hole footage that two men could do with a heavy machine drill, and two men using hand drills will complete about 1/5 to 1/2 the footage compared to two men with two light drills.
The saving in labor of from 75 to 33% by machine-drilling may or may not be made up by the other costs involved in machine-work. The comparative value of machine- and hand-drilling is not subject to sweeping generalization. A large amount of data from various parts of the world, with skilled white men, shows machine-work to cost from half as much per ton or foot advanced as hand-work to 25% more than handwork, depending on the situation, type of drill, etc. In a general way hand-work can more nearly compete with heavy machines than light ones. The situations where hand-work can compete with even light machines are in very narrow stopes where drills cannot be pointed to advantage, and where the increased working space necessary for machine drills results in breaking more waste. Further, hand-drilling can often compete with machine-work in wide stopes where long columns or platforms must be used and therefore there is much delay in taking down, reërection, etc.
The labor savings of between 75% to 33% from machine drilling may or may not offset the other costs associated with machine work. The relative value of machine and hand drilling can’t be generalized too broadly. A significant amount of data from different regions of the world, involving skilled workers, indicates that machine work costs anywhere from half as much per ton or foot advanced as hand work to 25% more, depending on factors like the situation and type of drill. Generally, hand work can compete more effectively with heavy machines than with light ones. Hand work can compete with even light machines in very narrow stopes where drills can't be positioned effectively, and where the extra space needed for machine drills leads to more waste being broken. Additionally, hand drilling can often rival machine work in wide stopes where long columns or platforms are required, resulting in considerable delays in taking down and re-erecting them.
Many other factors enter into a comparison, however, for machine-drilling produces a greater number of deeper holes and permits larger blasts and therefore more rapid progress. In driving Page 151 levels under average conditions monthly footage is from two to three times as great with heavy machines as by hand-drilling, and by lighter machines a somewhat less proportion of greater speed. The greater speed obtained in development work, the greater tonnage obtained per man in stoping, with consequent reduction in the number of men employed, and in reduction of superintendence and general charges are indirect advantages for machine-drilling not to be overlooked.
Many other factors come into play when comparing methods. Machine drilling creates a larger number of deeper holes and allows for bigger blasts, leading to faster progress. When driving Page 151 levels under typical conditions, monthly footage is two to three times greater with heavy machines compared to hand drilling, and slightly less for lighter machines. The increased speed in development work results in a higher tonnage per worker in stoping, which in turn reduces the number of workers needed, as well as lowers supervision and other general costs. These are indirect benefits of machine drilling that shouldn't be ignored.
The results obtained in South Africa by hand-drilling in shafts, and its very general adoption there, seem to indicate that better speed and more economical work can be obtained in that way in very large shafts than by machine-drilling. How far special reasons there apply to smaller shafts or labor conditions elsewhere have yet to be demonstrated. In large-dimension shafts demanding a large number of machines, the handling of long machine bars and machines generally results in a great loss of time. The large charges in deep holes break the walls very irregularly; misfires cause more delay; timbering is more difficult in the face of heavy blasting charges; and the larger amount of spoil broken at one time delays renewed drilling, and altogether the advantages seem to lie with hand-drilling in shafts of large horizontal section.
The results from hand-drilling in shafts in South Africa, along with its widespread use there, suggest that using this method can achieve better speed and more cost-effective work in very large shafts compared to machine-drilling. It's still unclear how much this applies to smaller shafts or different working conditions elsewhere. In large shafts requiring many machines, managing long machine bars and the machines themselves often leads to significant time loss. The large charges used in deep holes can break the walls in very uneven ways; misfires lead to further delays; and timbering becomes more challenging due to heavy blasting charges. Additionally, the larger volume of spoil produced at once delays the resumption of drilling, indicating that the benefits lean towards hand-drilling in shafts with a large horizontal section.
The rapid development of special drills for particular conditions has eliminated the advantage of hand-work in many situations during the past ten years, and the invention of the hammer type of drill bids fair to render hand-drilling a thing of the past. One generalization is possible, and that is, if drills are run on 40-50 pounds' pressure they are no economy over hand-drilling.
The fast development of specialized drills for specific conditions has taken away the benefits of manual labor in many cases over the last ten years, and the creation of the hammer-type drill seems likely to make hand-drilling obsolete. One observation can be made: if drills operate at 40-50 pounds of pressure, they aren't more cost-effective than hand-drilling.
WORKSHOPS.
In addition to the ordinary blacksmithy, which is a necessity, the modern tendency has been to elaborate the shops on mines to cover machine-work, pattern-making and foundry-work, in order that delays may be minimized by quick repairs. To provide, however, for such contingencies a staff of men must be kept larger than the demand of average requirements. The result Page 152 is an effort to provide jobs or to do work extravagantly or unnecessarily well. In general, it is an easy spot for fungi to start growing on the administration, and if custom repair shops are available at all, mine shops can be easily overdone.
In addition to regular blacksmithing, which is essential, the current trend has been to expand mine shops to include machine work, pattern making, and foundry work to reduce delays through quick repairs. However, to prepare for such situations, the workforce must be larger than what average needs require. The result Page 152 is an attempt to create jobs or to undertake work excessively or unnecessarily well. Generally, this creates a prime opportunity for inefficiencies to arise in the management, and if custom repair shops are available at all, mine shops can easily become overextended.
A number of machines are now in use for sharpening drills. Machine-sharpening is much cheaper than hand-work, although the drills thus sharpened are rather less efficient owing to the difficulty of tempering them to the same nicety; however, the net results are in favor of the machines.
A variety of machines are currently used for sharpening drills. Machine sharpening is much cheaper than doing it by hand, although the drills sharpened this way are somewhat less effective due to the challenge of tempering them with the same precision; however, the overall results favor the machines.
IMPROVEMENT IN EQUIPMENT.
Not only is every mine a progressive industry until the bottom gives out, but the technology of the industry is always progressing, so that the manager is almost daily confronted with improvements which could be made in his equipment that would result in decreasing expenses or increasing metal recovery. There is one test to the advisability of such alterations: How long will it take to recover the capital outlay from the savings effected? and over and above this recovery of capital there must be some very considerable gain. The life of mines is at least secured over the period exposed in the ore-reserves, and if the proposed alteration will show its recovery and profit in that period, then it is certainly justified. If it takes longer than this on the average speculative ore-deposit, it is a gamble on finding further ore. As a matter of practical policy it will be found that an improvement in equipment which requires more than three or four years to redeem itself out of saving, is usually a mechanical or metallurgical refinement the indulgence in which is very doubtful.
Every mine is a developing industry until it runs out, and the technology in the field keeps advancing, so managers almost daily face options for upgrades to their equipment that could lower costs or boost metal recovery. There's one key question to consider for these changes: How long will it take to make back the initial investment through the savings achieved? Plus, there needs to be a significant profit on top of recouping that capital. The lifespan of mines is at least assured for the duration indicated by the ore reserves, and if the proposed change can demonstrate its return and profit within that timeframe, it's definitely worth it. If it takes longer, especially with uncertain ore deposits, it's a risk to find additional ore. Generally, an equipment upgrade that takes more than three or four years to pay for itself through savings is usually a mechanical or metallurgical tweak that is questionable at best.
Page 153 CHAPTER XV.
Ratio of Output to the Mine.
Output-to-Mine Ratio.
DETERMINATION OF THE POSSIBLE MAXIMUM; LIMITING FACTORS; COST OF EQUIPMENT; LIFE OF THE MINE; MECHANICAL INEFFICIENCY OF PATCHWORK PLANT; OVERPRODUCTION OF BASE METAL; SECURITY OF INVESTMENT. |
The output obtainable from a given mine is obviously dependent not only on the size of the deposit, but also on the equipment provided,—in which equipment means the whole working appliances, surface and underground.
The output from a mine clearly depends not just on the size of the deposit, but also on the equipment available—by equipment, we mean all the tools and machinery used, both above ground and below.
A rough and ready idea of output possibilities of inclined deposits can be secured by calculating the tonnage available per foot of depth from the horizontal cross-section of the ore-bodies exposed and assuming an annual depth of exhaustion, or in horizontal deposits from an assumption of a given area of exhaustion. Few mines, at the time of initial equipment, are developed to an extent from which their possibilities in production are evident, for wise finance usually leads to the erection of some equipment and production before development has been advanced to a point that warrants a large or final installation. Moreover, even were the full possibilities of the mine known, the limitations of finance usually necessitate a less plant to start with than is finally contemplated. Therefore output and equipment are usually growing possibilities during the early life of a mine.
A rough idea of the potential output from inclined deposits can be figured out by calculating the tonnage available per foot of depth from the horizontal cross-section of the exposed ore bodies and assuming an annual depletion rate, or in the case of horizontal deposits, based on a given area of depletion. Few mines, at the time of their initial setup, are developed enough to clearly show their production potential, as sound financial practices typically lead to installing some equipment and starting production before the development reaches a stage that justifies a large or final setup. Furthermore, even if the full potential of the mine is understood, financial limitations usually require starting with a smaller plant than ultimately intended. As a result, output and equipment tend to grow as possibilities during the early stages of a mine's operation.
There is no better instance in mine engineering where pure theory must give way to practical necessities of finance than in the determination of the size of equipment and therefore output. Moreover, where finance even is no obstruction, there are other limitations of a very practical order which must dominate the question of the size of plant giving the greatest technical economy. It is, however, useful to state the theoretical considerations in determining the ultimate volume of output and therefore the size of equipments, for the theory will serve to illuminate the Page 154 practical limitations. The discussion will also again demonstrate that all engineering is a series of compromises with natural and economic forces.
There’s no better example in mining engineering where pure theory has to yield to the practical realities of finance than when deciding the size of equipment and thus the output. Even when finance isn’t an issue, there are other practical limitations that must dictate the size of the plant for the best technical efficiency. However, it’s helpful to outline the theoretical considerations for determining the maximum output and, consequently, the size of the equipment, as this theory will help clarify the Page 154 practical limitations. This discussion will also further illustrate that all engineering involves balancing natural and economic factors.
Output giving Least Production Cost.—As one of the most important objectives is to work the ore at the least cost per ton, it is not difficult to demonstrate that the minimum working costs can be obtained only by the most intensive production. To prove this, it need only be remembered that the working expenses of a mine are of two sorts: one is a factor of the tonnage handled, such as stoping and ore-dressing; the other is wholly or partially dependent upon time. A large number of items are of this last order. Pumping and head-office expenses are almost entirely charges independent of the tonnage handled. Superintendence and staff salaries and the like are in a large proportion dependent upon time. Many other elements of expense, such as the number of engine-drivers, etc., do not increase proportionately to increase in tonnage. These charges, or the part of them dependent upon time apart from tonnage, may be termed the "fixed charges."
Output giving Least Production Cost.—One of the key goals is to process the ore at the lowest cost per ton, and it’s clear that the lowest working costs can only be achieved through the most efficient production. To illustrate this, just remember that a mine’s operating expenses fall into two categories: one is based on the amount of tonnage processed, like stoping and ore-dressing; the other is mostly influenced by time. A lot of expenses fall into this second category. Pumping and office overhead costs are nearly entirely independent of the tonnage processed. Supervisory and staff salaries, along with similar costs, are largely dependent on time. Many other expenses, such as the number of engine drivers, do not increase in proportion to the rise in tonnage. These expenses, or the portion that depends on time rather than tonnage, can be referred to as "fixed charges."
There is another fixed charge more obscure yet no less certain. Ore standing in a mine is like money in a bank drawing no interest, and this item of interest may be considered a "fixed charge," for if the ore were realized earlier, this loss could be partially saved. This subject is further referred to under "Amortization."
There’s another fixed charge that’s less obvious but just as certain. Ore sitting in a mine is like cash in a bank that isn’t earning any interest, and this missed opportunity can be seen as a “fixed charge,” because if the ore were sold sooner, this loss could be partially avoided. This topic is further discussed under “Amortization.”
If, therefore, the time required to exhaust the mine be prolonged by the failure to maintain the maximum output, the total cost of working it will be greater by the fixed charges over such an increased period. Conversely, by equipping on a larger scale, the mine will be exhausted more quickly, a saving in total cost can be made, and the ultimate profit can be increased by an amount corresponding to the time saved from the ravages of fixed charges. In fine, the working costs may be reduced by larger operations, and therefore the value of the mine increased.
If the time it takes to completely mine the site is extended due to not maintaining the highest output, the overall cost of operating it will be higher because of the fixed expenses over that longer period. On the other hand, if we operate on a larger scale, the mine will be depleted more quickly, leading to reduced total costs, and the overall profit can go up by an amount that reflects the time saved from those fixed expenses. In short, larger operations can lower working costs and, as a result, increase the value of the mine.
The problem in practice usually takes the form of the relative superiority of more or of fewer units of plant, and it can be considered in more detail if the production be supposed to consist of units averaging say 100 tons per day each. The advantage of Page 155 more units over less will be that the extra ones can be produced free of fixed charges, for these are an expense already involved in the lesser units. This extra production will also enjoy the interest which can be earned over the period of its earlier production. Moreover, operations on a larger scale result in various minor economies throughout the whole production, not entirely included in the type of expenditure mentioned as "fixed charges." We may call these various advantages the "saving of fixed charges" due to larger-scale operations. The saving of fixed charges amounts to very considerable sums. In general the items of working cost alone, mentioned above, which do not increase proportionately to the tonnage, aggregate from 10 to 25% of the total costs. Where much pumping is involved, the percentage will become even greater.
The issue in practice often revolves around whether more or fewer plant units are better, and it can be examined in more detail if we assume that production consists of units averaging about 100 tons per day each. The benefit of Page 155 more units compared to fewer is that the additional units can be produced without incurring fixed charges, as those expenses are already associated with the fewer units. This additional production will also earn interest during its earlier production period. Furthermore, operating on a larger scale leads to a range of minor savings throughout the entire production process, which are not fully accounted for in the category of "fixed charges." We can refer to these various benefits as the "savings from fixed charges" that arise from larger-scale operations. The savings from fixed charges can add up to significant amounts. Generally, the items of working costs mentioned earlier, which do not increase proportionally with tonnage, account for 10% to 25% of the total costs. In cases where a lot of pumping is required, this percentage can be even higher.
The question of the value of the mine as affected by the volume of output becomes very prominent in low-grade mines, where, if equipped for output on too small a scale, no profits at all could be earned, and a sufficient production is absolutely imperative for any gain. There are many mines in every country which with one-third of their present rate of production would lose money. That is, the fixed charges, if spread over small output, would be so great per ton that the profit would be extinguished by them.
The question of how much the mine is worth based on its output becomes very important in low-grade mines, where, if they’re not set up for production on a large enough scale, they could end up earning no profits at all. A sufficient level of production is absolutely necessary for any profit. There are many mines in every country that would lose money even with one-third of their current production rate. In other words, the fixed costs, when divided across a small output, would be so high per ton that the profits would be completely wiped out by them.
In the theoretical view, therefore, it would appear clear that the greatest ultimate profit from a mine can be secured only by ore extraction under the highest pressure. As a corollary to this it follows that development must proceed with the maximum speed. Further, it follows that the present value of a mine is at least partially a factor of the volume of output contemplated.
In theory, it’s clear that the highest long-term profit from a mine can only be achieved by extracting ore under maximum pressure. This means development has to move as quickly as possible. Additionally, the current value of a mine is at least partly influenced by the expected output volume.
FACTORS LIMITING THE OUTPUT.
Although the above argument can be academically defended, there are, as said at the start, practical limitations to the maximum intensity of production, arising out of many other considerations to which weight must be given. In the main, there are five principal limitations:—
Although the argument presented can be supported academically, there are, as mentioned at the beginning, practical limits to the maximum level of production due to several other factors that must be considered. Primarily, there are five key limitations:—
1. | Cost of equipment. Page 156 |
2. | Life of the mine. |
3. | Mechanical inefficiency of patchwork plant. |
4. | Overproduction of base metal. |
5. | Security of investment. |
Cost of Equipment.—The "saving of fixed charges" can only be obtained by larger equipment, which represents an investment. Mining works, shafts, machinery, treatment plants, and all the paraphernalia cost large sums of money. They become either worn out or practically valueless through the exhaustion of the mines. Even surface machinery when in good condition will seldom realize more than one-tenth of its expense if useless at its original site. All mines are ephemeral; therefore virtually the entire capital outlay of such works must be redeemed during the life of the mine, and the interest on it must also be recovered.
Cost of Equipment.—The "saving of fixed charges" can only be achieved by investing in larger equipment. Mining operations, shafts, machinery, treatment plants, and all related equipment come with hefty price tags. Over time, these assets either wear out or lose almost all their value due to the depletion of the mines. Even surface machinery, when in good condition, usually sells for only about one-tenth of its original cost if it’s no longer usable at its original location. All mines have a limited lifespan; therefore, almost the entire capital investment in such operations must be recouped during the mine's operational life, along with recovering the interest on that investment.
The certain life, with the exception of banket and a few other types of deposit, is that shown by the ore in sight, plus something for extension of the deposit beyond exposures. So, against the "savings" to be made, must be set the cost of obtaining them, for obviously it is of no use investing a dollar to save a total of ninety cents. The economies by increased production are, however, of such an important character that the cost of almost any number of added units (within the ability of the mine to supply them) can be redeemed from these savings in a few years. For instance, in a Californian gold mine where the working expenses are $3 and the fixed charges are at the low rate of 30 cents per ton, one unit of increased production would show a saving of over $10,000 per annum from the saving of fixed charges. In about three years this sum would repay the cost of the additional treatment equipment. If further shaft capacity were required, the period would be much extended. On a Western copper mine, where the costs are $8 and the fixed charges are 80 cents per ton, one unit of increased production would effect a saving of the fixed charges equal to the cost of the extra unit in about three years. That is, the total sum would amount to $80,000, or enough to provide Page 157 almost any type of mechanical equipment for such additional tonnage.
The certain life, except for banket and a few other types of deposits, is represented by the ore that’s visible, plus some additional amount for the deposit's extension beyond what's exposed. So, when considering the "savings" to be made, you have to weigh it against the cost of acquiring them, because clearly it doesn’t make sense to invest a dollar to save only ninety cents. However, the savings from increased production are significant enough that the cost of adding almost any number of units (as long as the mine can produce them) can be covered by these savings in just a few years. For example, in a Californian gold mine, where operating costs are $3 and fixed charges are just 30 cents per ton, increasing production by one unit would save over $10,000 a year from the reduction in fixed charges. In about three years, that amount would cover the cost of the extra treatment equipment. If additional shaft capacity is needed, the payback period would be longer. In a Western copper mine, where costs are $8 and fixed charges are 80 cents per ton, increasing production by one unit would save an amount equal to the cost of that extra unit in around three years. That means the total savings would come to $80,000, which is enough to buy Page 157 nearly any type of mechanical equipment for that additional tonnage.
The first result of vigorous development is to increase the ore in sight,—the visible life of the mine. When such visible life has been so lengthened that the period in which the "saving of fixed charges" will equal the amount involved in expansion of equipment, then from the standpoint of this limitation only is the added installation justified. The equipment if expanded on this practice will grow upon the heels of rapid development until the maximum production from the mine is reached, and a kind of equilibrium establishes itself.
The first outcome of intense growth is to boost the visible ore supply—the mine's active life. When this active life has been extended to the point where the time it takes to “save on fixed costs” equals the investment needed for upgrading equipment, then, from this perspective alone, the additional setup makes sense. If the equipment increases based on this practice, it will follow closely behind rapid growth until the mine reaches its maximum output, creating a sort of balance.
Conversely, this argument leads to the conclusion that, regardless of other considerations, an equipment, and therefore output, should not be expanded beyond the redemption by way of "saving from fixed charges" of the visible or certain life of the mine. In those mines, such as at the Witwatersrand, where there is a fairly sound assurance of definite life, it is possible to calculate at once the size of plant which by saving of "fixed charges" will be eventually the most economical, but even here the other limitations step in to vitiate such policy of management,—chiefly the limitation through security of investment.
Conversely, this argument leads to the conclusion that, regardless of other factors, equipment and, therefore, output shouldn't be increased beyond the point where it can be economically justified by “savings from fixed charges” over the guaranteed or certain life of the mine. In mines like those at the Witwatersrand, where there’s a fairly solid assurance of a definite lifespan, it’s possible to immediately calculate the optimal size of the plant that, by saving on “fixed charges,” will ultimately be the most cost-effective. However, even here, other limitations interfere with this management strategy—mainly the constraints related to investment security.
Life of the Mine.—If carried to its logical extreme, the above program means a most rapid exhaustion of the mine. The maximum output will depend eventually upon the rapidity with which development work may be extended. As levels and other subsidiary development openings can be prepared in inclined deposits much more quickly than the shaft can be sunk, the critical point is the shaft-sinking. As a shaft may by exertion be deepened at least 400 feet a year on a going mine, the provision of an equipment to eat up the ore-body at this rate of sinking means very early exhaustion indeed. In fact, had such a theory of production been put into practice by our forefathers, the mining profession might find difficulty in obtaining employment to-day. Such rapid exhaustion would mean a depletion of the mineral resources of the state at a pace which would be alarming.
Life of the Mine.—If taken to its logical conclusion, the above plan leads to a very speedy depletion of the mine. The maximum output will ultimately depend on how quickly development work can expand. Since levels and other additional development openings can be created in sloped deposits much faster than the shaft can be sunk, the key issue is shaft-sinking. A shaft can typically be deepened by at least 400 feet a year in an operational mine, so equipping it to extract the ore at this sinking rate means very quick exhaustion indeed. In fact, if our predecessors had put such a production theory into practice, the mining industry might struggle to find jobs today. Such rapid depletion would result in an alarming rate of mineral resource loss for the state.
Page 158 Mechanical Inefficiency of Patchwork Plant.—Mine equipments on speculative mines (the vast majority) are often enough patchwork, for they usually grow from small beginnings; but any scheme of expansion based upon the above doctrine would need to be modified to the extent that additions could be in units large in ratio to previous installations, or their patchwork character would be still further accentuated. It would be impossible to maintain mechanical efficiency under detail expansion.
Page 158 Mechanical Inefficiency of Patchwork Plant.—Mining equipment on speculative mines (which are the vast majority) is often quite patchy, as it usually develops from small beginnings. However, any expansion plan based on this idea would need to be adjusted so that new additions are significantly larger compared to previous installations; otherwise, the patchwork nature would be even more pronounced. Maintaining mechanical efficiency would be impossible under detailed expansion.
Overproduction of Base Metal.—Were this intensity of production of general application to base metal mines it would flood the markets, and, by an overproduction of metal depress prices to a point where the advantages of such large-scale operations would quickly vanish. The theoretical solution in this situation would be, if metals fell below normal prices, let the output be reduced, or let the products be stored until the price recovers. From a practical point of view either alternative is a policy difficult to face.
Overproduction of Base Metal.—If this level of production were applied to base metal mines universally, it would overwhelm the markets, and an overproduction of metal would drive prices down to a level where the benefits of such large-scale operations would disappear rapidly. The theoretical solution in this case would be that if metal prices drop below normal, the output should be reduced, or the products should be stored until prices recover. However, from a practical standpoint, either option is a tough policy to implement.
In the first case, reduction of output means an increase of working expenses by the spread of fixed charges over less tonnage, and this in the face of reduced metal prices. It may be contended, however, that a falling metal market is usually the accompaniment of a drop in all commodities, wherefore working costs can be reduced somewhat in such times of depression, thereby partially compensating the other elements making for increased costs. Falls in commodities are also the accompaniment of hard times. Consideration of one's workpeople and the wholesale slaughter of dividends to the then needy stockholders, resulting from a policy of reduced production, are usually sufficient deterrents to diminished output.
In the first case, cutting back on production leads to higher operating costs because fixed expenses are spread over a smaller amount of goods, all while metal prices are dropping. However, it can be argued that a declining metal market often coincides with a drop in other commodities, which can help lower operating costs somewhat during these tough times, partially offsetting the other factors that increase costs. Decreases in commodity prices also happen during economic downturns. Considering the well-being of employees and the drastic reduction of dividends for struggling shareholders due to a lowered production strategy usually serve as strong deterrents against reducing output.
The second alternative, that of storing metal, means equally a loss of dividends by the investment of a large sum in unrealized products, and the interest on this sum. The detriment to the market of large amounts of unsold metal renders such a course not without further disadvantages.
The second option, which is to store metal, also results in a loss of dividends due to investing a significant amount in unrealized products, along with the interest on that amount. The negative impact on the market from having large quantities of unsold metal makes this approach come with additional drawbacks.
Security of Investment.—Another point of view antagonistic to such wholesale intensity of production, and one worthy of careful consideration, is that of the investor in mines. The root-value Page 159 of mining stocks is, or should be, the profit in sight. If the policy of greatest economy in production costs be followed as outlined above, the economic limit of ore-reserves gives an apparently very short life, for the ore in sight will never represent a life beyond the time required to justify more plant. Thus the "economic limit of ore in reserve" will be a store equivalencing a period during which additional equipment can be redeemed from the "saving of fixed charges," or three or four years, usually.
Security of Investment.—Another perspective that opposes such intensive production is that of the investor in mines, and it deserves careful thought. The fundamental value of mining stocks is, or should be, the expected profit. If the approach of minimizing production costs is followed as mentioned earlier, the economic limit of ore reserves suggests a very short lifespan, since the available ore will only cover the time needed to justify more equipment. Therefore, the "economic limit of ore in reserve" will represent a duration during which additional equipment can be funded through the "savings from fixed costs," typically lasting three to four years.
The investor has the right to say that he wants the guarantee of longer life to his investment,—he will in effect pay insurance for it by a loss of some ultimate profit. That this view, contradictory to the economics of the case, is not simply academic, can be observed by any one who studies what mines are in best repute on any stock exchange. All engineers must wish to have the industry under them in high repute. The writer knows of several mines paying 20% on their stocks which yet stand lower in price on account of short ore-reserves than mines paying less annual returns. The speculator, who is an element not to be wholly disregarded, wishes a rise in his mining stock, and if development proceeds at a pace in advance of production, he will gain a legitimate rise through the increase in ore-reserves.
The investor has the right to request a guarantee for a longer lifespan of their investment; essentially, they will pay for insurance on it by sacrificing some final profit. This perspective, which contradicts traditional economics, is not just theoretical, as anyone who examines which mines are highly regarded on stock exchanges can see. All engineers hope to have their industry held in high esteem. The writer knows of several mines that are returning 20% on their stocks but are trading at lower prices due to shorter ore reserves than other mines that yield lower annual returns. The speculator, who cannot be completely overlooked, desires a rise in their mining stock, and if development advances at a pace ahead of production, they will see a legitimate increase from the growth in ore reserves.
The investor's and speculator's idea of the desirability of a proved long life readily supports the technical policy of high-pressure development work, but not of expansion of production, for they desire an increasing ore-reserve. Even the metal operator who is afraid of overproduction does not object to increased ore-reserves. On the point of maximum intensity of development work in a mine all views coincide. The mining engineer, if he takes a Machiavellian view, must agree with the investor and the metal dealer, for the engineer is a "fixed charge" the continuance of which is important to his daily needs.
The investor's and speculator's belief in the value of a proven long life supports the technical strategy of aggressive development work, but not the expansion of production, since they want to increase the ore reserves. Even the metal operator who worries about overproduction doesn’t mind seeing ore reserves grow. When it comes to the peak intensity of development work in a mine, all opinions align. The mining engineer, adopting a Machiavellian perspective, must agree with the investor and the metal dealer, because the engineer's role is a "fixed charge" that is important for his daily requirements.
The net result of all these limitations is therefore an invariable compromise upon some output below the possible maximum. The initial output to be contemplated is obviously one upon which the working costs will be low enough to show a margin of Page 160 profit. The medium between these two extremes is determinable by a consideration of the limitations set out,—and the cash available. When the volume of output is once determined, it must be considered as a factor in valuation, as discussed under "Amortization."
The end result of all these limitations is a consistent compromise on some output below the potential maximum. The initial output to be considered should clearly have low enough working costs to show a margin of Page 160 profit. The balance between these two extremes can be figured out by looking at the stated limitations and the cash available. Once the output volume is determined, it must be viewed as a factor in valuation, as discussed under "Amortization."
Page 161 CHAPTER XVI.
Administration.
Admin.
LABOR EFFICIENCY; SKILL; INTELLIGENCE; APPLICATION COORDINATION; CONTRACT WORK; LABOR UNIONS; REAL BASIS OF WAGES. |
The realization from a mine of the profits estimated from the other factors in the case is in the end dependent upon the management. Good mine management is based upon three elementals: first, sound engineering; second, proper coördination and efficiency of every human unit; third, economy in the purchase and consumption of supplies.
The understanding of the profits generated from a mine, based on other factors in the situation, ultimately relies on management. Good mine management hinges on three key elements: first, solid engineering; second, effective coordination and efficiency of every team member; third, cost-effectiveness in buying and using supplies.
The previous chapters have been devoted to a more or less extended exposition of economic engineering. While the second and third requirements are equally important, they range in many ways out of the engineering and into the human field. For this latter reason no complete manual will ever be published upon "How to become a Good Mine Manager."
The earlier chapters have focused on a somewhat detailed explanation of economic engineering. Although the second and third requirements are just as important, they often shift from the technical side to the human aspect. For this reason, there will never be a comprehensive guide on "How to Become a Good Mine Manager."
It is purposed, however, to analyze some features of these second and third fundamentals, especially in their interdependent phases, and next to consider the subject of mine statistics, for the latter are truly the microscopes through which the competence of the administration must be examined.
It is intended, however, to examine some aspects of these second and third fundamentals, particularly in their interconnected phases, and then to look into the topic of mine statistics, as they are truly the lenses through which the effectiveness of the administration must be assessed.
The human units in mine organization can be divided into officers and men. The choice of mine officers is the assembling of specialized brains. Their control, stimulation, and inspiration is the main work of the administrative head. Success in the selection and control of staff is the index of executive ability. There are no mathematical, mechanical, or chemical formulas for dealing with the human mind or human energies.
The people in my organization can be divided into officers and workers. Choosing mine officers means bringing together specialized talent. Managing, motivating, and inspiring them is the primary job of the administrative leader. Success in selecting and managing staff reflects executive ability. There are no mathematical, mechanical, or chemical formulas for understanding the human mind or human energy.
Labor.—The whole question of handling labor can be reduced to the one term "efficiency." Not only does the actual labor outlay represent from 60 to 70% of the total underground Page 162 expenses, but the capacity or incapacity of its units is responsible for wider fluctuations in production costs than the bare predominance in expenditure might indicate. The remaining expense is for supplies, such as dynamite, timber, steel, power, etc., and the economical application of these materials by the workman has the widest bearing upon their consumption.
Labor.—The entire issue of managing labor can be summed up in one word: "efficiency." Not only does the actual labor cost account for 60 to 70% of the total underground Page 162 expenses, but the effectiveness or ineffectiveness of its workforce leads to greater fluctuations in production costs than the sheer amount of spending might suggest. The rest of the costs go toward supplies like dynamite, timber, steel, power, etc., and how efficiently these materials are used by the workers significantly impacts their consumption.
Efficiency of the mass is the resultant of that of each individual under a direction which coördinates effectively all units. The lack of effectiveness in one individual diminishes the returns not simply from that man alone; it lowers the results from numbers of men associated with the weak member through the delaying and clogging of their work, and of the machines operated by them. Coördination of work is a necessary factor of final efficiency. This is a matter of organization and administration. The most zealous stoping-gang in the world if associated with half the proper number of truckers must fail to get the desired result.
The efficiency of the group depends on each individual working together effectively. If one person isn't pulling their weight, it negatively impacts not just their performance, but also the outcomes of others connected to them, slowing down their work and the machines they operate. Coordinating work is essential for overall efficiency. This is an organizational and management issue. Even the most dedicated team in the world will struggle to achieve the desired results if they are only supported by half the necessary number of helpers.
Efficiency in the single man is the product of three factors,—skill, intelligence, and application. A great proportion of underground work in a mine is of a type which can be performed after a fashion by absolutely unskilled and even unintelligent men, as witness the breaking-in of savages of low average mentality, like the South African Kaffirs. Although most duties can be performed by this crudest order of labor, skill and intelligence can be applied to it with such economic results as to compensate for the difference in wage. The reason for this is that the last fifty years have seen a substitution of labor-saving machines for muscle. Such machines displace hundreds of raw laborers. Not only do they initially cost large sums, but they require large expenditure for power and up-keep. These fixed charges against the machine demand that it shall be worked at its maximum. For interest, power, and up-keep go on in any event, and the saving on crude labor displaced is not so great but that it quickly disappears if the machine is run under its capacity. To get its greatest efficiency, a high degree of skill and intelligence is required. Nor are skill and intelligence alone applicable to labor-saving devices themselves, because drilling and blasting Page 163 rock and executing other works underground are matters in which experience and judgment in the individual workman count to the highest degree.
Efficiency in an individual is the result of three factors: skill, intelligence, and effort. A significant amount of work in a mine can be done by completely unskilled and even unintelligent people, as seen with the low-average mentality laborers, like the South African Kaffirs. While most tasks can be handled by such basic labor, adding skill and intelligence can lead to economic benefits that offset the wage difference. This is because the last fifty years have seen a rise in labor-saving machines that replace physical labor. These machines can displace hundreds of unskilled workers. They not only have high initial costs but also require substantial expenses for power and maintenance. These fixed costs mean machines need to operate at their full capacity. Interest, power, and maintenance costs continue regardless, and the savings from reduced unskilled labor are minimal and quickly vanish if the machine is not used to its full potential. To achieve maximum efficiency, a high level of skill and intelligence is essential. Furthermore, skill and intelligence are not just relevant to the machines themselves, as drilling and blasting rock and carrying out other underground tasks heavily rely on the experience and judgment of the individual workers.
How far skill affects production costs has had a thorough demonstration in West Australia. For a time after the opening of those mines only a small proportion of experienced men were obtainable. During this period the rock broken per man employed underground did not exceed the rate of 300 tons a year. In the large mines it has now, after some eight years, attained 600 to 700 tons.
How much skill impacts production costs has been clearly shown in Western Australia. For a while after the mines opened, there were only a few experienced workers available. During this time, the amount of rock broken per worker employed underground was no more than 300 tons a year. Now, after about eight years, in the larger mines, it has reached 600 to 700 tons.
How far intelligence is a factor indispensable to skill can be well illustrated by a comparison of the results obtained from working labor of a low mental order, such as Asiatics and negroes, with those achieved by American or Australian miners. In a general way, it may be stated with confidence that the white miners above mentioned can, under the same physical conditions, and with from five to ten times the wage, produce the same economic result,—that is, an equal or lower cost per unit of production. Much observation and experience in working Asiatics and negroes as well as Americans and Australians in mines, leads the writer to the conclusion that, averaging actual results, one white man equals from two to three of the colored races, even in the simplest forms of mine work such as shoveling or tramming. In the most highly skilled branches, such as mechanics, the average ratio is as one to seven, or in extreme cases even eleven. The question is not entirely a comparison of bare efficiency individually; it is one of the sum total of results. In mining work the lower races require a greatly increased amount of direction, and this excess of supervisors consists of men not in themselves directly productive. There is always, too, a waste of supplies, more accidents, and more ground to be kept open for accommodating increased staff, and the maintenance of these openings must be paid for. There is an added expense for handling larger numbers in and out of the mine, and the lower intelligence reacts in many ways in lack of coördination and inability to take initiative. Taking all divisions of labor together, the ratio of efficiency as measured in amount of output Page 164 works out from four to five colored men as the equivalent of one white man of the class stated. The ratio of costs, for reasons already mentioned, and in other than quantity relation, figures still more in favor of the higher intelligence.
How important intelligence is to skill can be clearly shown by comparing the results of labor from lower mental capacities, like among some Asians and Africans, with those achieved by American or Australian miners. Generally, it's safe to say that the white miners can, under the same physical conditions and earning five to ten times as much, produce the same economic outcome—meaning, they achieve equal or lower costs per unit of production. Based on substantial observation and experience in working with both Asians and Africans, as well as Americans and Australians in mines, the writer concludes that, on average, one white worker is equivalent to two or three workers from colored backgrounds, even in the simplest mining tasks like shoveling or transporting materials. In more skilled areas, like mechanics, this ratio can be as high as one to seven, or even eleven in extreme cases. The issue is not just about comparing individual efficiency; it's about the overall results. In mining, workers from lower intelligence groups often need much more supervision, and this extra oversight consists of individuals who are not directly productive themselves. There's also typically more waste, more accidents, and more space needed to accommodate a larger workforce, and maintaining these spaces adds to expenses. Additionally, managing larger numbers going in and out of the mine incurs more costs, and the lower intelligence often results in lack of coordination and initiative. When considering all aspects of labor, the efficiency ratio based on output shows that around four to five workers from colored groups equal one white worker of the mentioned class. The cost ratio, for the reasons already discussed and aside from mere quantity, also heavily favors higher intelligence.
The following comparisons, which like all mine statistics must necessarily be accepted with reservation because of some dissimilarity of economic surroundings, are yet on sufficiently common ground to demonstrate the main issue,—that is, the bearing of inherent intelligence in the workmen and their consequent skill. Four groups of gold mines have been taken, from India, West Australia, South Africa, and Western America. All of those chosen are of the same stoping width, 4 to 5 feet. All are working in depth and with every labor-saving device available. All dip at about the same angle and are therefore in much the same position as to handling rock. The other conditions are against the white-manned mines and in favor of the colored. That is, the Indian mines have water-generated electric power and South Africa has cheaper fuel than either the American or Australian examples. In both the white-manned groups, the stopes are supported, while in the others no support is required.
The following comparisons, which like all mining statistics must be taken with a grain of salt due to some differences in economic conditions, are still similar enough to highlight the main point—that is, the impact of inherent intelligence in the workers and their resulting skill. Four groups of gold mines have been selected, from India, Western Australia, South Africa, and Western America. All of these are of the same stoping width, 4 to 5 feet. They are all operating at depth and using every available labor-saving device. They all have a similar angle of dip, so they are in much the same situation when it comes to handling rock. Other factors disadvantage the white-manned mines and favor those with colored workers. For example, the Indian mines use water-generated electric power, and South Africa has cheaper fuel compared to the American or Australian mines. In both groups with white workers, the stopes are supported, while in the other groups, no support is needed.
Group of Mines | A lot of material was excavated over the period and compiled.[5] | Average Number of Men Employed | Tons per person per year | Cost per ton of material broken | |
---|---|---|---|---|---|
Colored | White | ||||
Four Kolar mines[1] | 963,950 | 13,611 | 302 | 69.3 | $3.85 |
Six Australian mines[2] | 1,027,718 | — | 1,534 | 669.9 | 2.47 |
Three Witwatersrand mines[3] | 2,962,640 | 13,560 | 1,595 | 195.5 | 2.68 |
Five American mines[4] | 1,089,500 | — | 1,524 | 713.3 | 1.92 |
[Footnote 1: Indian wages average about 20 cents per day.]
[Footnote 1: In India, average wages are around 20 cents a day.]
[Footnote 2: White men's wages average about $3 per day.]
[Footnote 2: White men's wages average around $3 a day.]
[Footnote 3: About two-fifths of the colored workers were negroes, and three-fifths Chinamen. Negroes average about 60 cents, and Chinamen about 45 cents per day, including keep.]
[Footnote 3: About 40% of the workers of color were Black, and 60% were Chinese. Black workers earn about 60 cents, while Chinese workers make around 45 cents per day, including room and board.]
[Footnote 4: Wages about $3.50. Tunnel entry in two mines.]
[Footnote 4: Wages around $3.50. Entrance to the tunnel in two mines.]
[Footnote 5: Includes rock broken in development work.
[Footnote 5: Includes rock that was broken during construction work.]
In the case of the specified African mines, the white labor is employed almost wholly in positions of actual or semi-superintendence, such as one white man in charge of two or three drills.
In the specified African mines, white workers are primarily used in actual or semi-supervisory roles, like one white person overseeing two or three drills.
In the Indian case, in addition to the white men who are wholly in superintendence, there were of the natives enumerated some 1000 in positions of semi-superintendence, as contractors or headmen, working-gangers, etc.]
In the Indian case, besides the white men who are fully in charge, there were about 1000 locals listed in roles of semi-management, like contractors or headmen, and working crews, etc.
Page 165 One issue arises out of these facts, and that is that no engineer or investor in valuing mines is justified in anticipating lower costs in regions where cheap labor exists.
Page 165 One issue arises from these facts: no engineer or investor, in assessing mines, can reasonably expect lower costs in areas with cheap labor.
In supplement to sheer skill and intelligence, efficiency can be gained only by the application of the man himself. A few months ago a mine in California changed managers. The new head reduced the number employed one-third without impairing the amount of work accomplished. This was not the result of higher skill or intelligence in the men, but in the manager. Better application and coördination were secured from the working force. Inspiration to increase of exertion is created less by "driving" than by recognition of individual effort, in larger pay, and by extending justifiable hope of promotion. A great factor in the proficiency of the mine manager is his ability to create an esprit-de-corps through the whole staff, down to the last tool boy. Friendly interest in the welfare of the men and stimulation by competitions between various works and groups all contribute to this end.
In addition to pure skill and intelligence, efficiency can only be achieved through the involvement of the individual. A few months ago, a mine in California changed managers. The new manager reduced the workforce by one-third without decreasing the amount of work done. This wasn't due to higher skill or intelligence in the employees, but rather in the manager's approach. Better application and coordination were achieved from the workforce. Motivation to increase effort comes more from recognizing individual contributions, offering higher pay, and providing justifiable hopes for promotion, rather than from strict management. A key factor in the success of the mine manager is their ability to foster a sense of teamwork throughout the entire staff, right down to the last tool boy. Taking a genuine interest in the wellbeing of the workers and inspiring competition between different teams all play a significant role in this.
Contract Work.—The advantage both to employer and employed of piece work over wage needs no argument. In a general way, contract work honorably carried out puts a premium upon individual effort, and thus makes for efficiency. There are some portions of mine work which cannot be contracted, but the development, stoping, and trucking can be largely managed in this way, and these items cover 65 to 75% of the total labor expenditure underground.
Contract Work.—The benefits of piece work for both employers and employees are clear. Generally, contract work that is done well rewards individual effort and promotes efficiency. While some aspects of mining cannot be contracted out, areas like development, stoping, and trucking can mostly be handled this way, and these activities account for 65 to 75% of the total labor costs underground.
In development there are two ways of basing contracts,—the first on the footage of holes drilled, and the second on the footage of heading advanced. In contract-stoping there are four methods depending on the feet of hole drilled, on tonnage, on cubic space, and on square area broken.
In development, there are two ways to structure contracts: the first is based on the footage of holes drilled, and the second is based on the footage of heading advanced. In contract-stoping, there are four methods that depend on the feet of holes drilled, tonnage, cubic space, and square area broken.
All these systems have their rightful application, conditioned upon the class of labor and character of the deposit.
All of these systems have their appropriate use, depending on the type of work and the nature of the deposit.
In the "hole" system, the holes are "pointed" by some mine official and are blasted by a special crew. The miner therefore has little interest in the result of the breaking. If he is a skilled white man, the hours which he has wherein to contemplate Page 166 the face usually enable him to place holes to better advantage than the occasional visiting foreman. With colored labor, the lack of intelligence in placing holes and blasting usually justifies contracts per "foot drilled." Then the holes are pointed and blasted by superintending men.
In the "hole" system, the holes are identified by a mine official and blasted by a special crew. As a result, the miner has little interest in the outcome of the blasting. If he's a skilled white worker, the time he has to think about the job usually allows him to position the holes more effectively than the visiting foreman. With workers of color, the lack of skill in placing holes and blasting often leads to contracts being paid per "foot drilled." Then the holes are directed and blasted by supervising personnel.
On development work with the foot-hole system, unless two working faces can be provided for each contracting party, they are likely to lose time through having finished their round of holes before the end of the shift. As blasting must be done outside the contractor's shifts, it means that one shift per day must be set aside for the purpose. Therefore not nearly such progress can be made as where working the face with three shifts. For these reasons, the "hole" system is not so advantageous in development as the "foot of advance" basis.
On development work using the foot-hole system, if there aren't two active working areas for each contractor, they'll likely waste time finishing their rounds of holes before the end of their shift. Since blasting has to happen outside of the contractor's shifts, one shift each day must be reserved for this. This means progress is not nearly as fast as it would be if they were working with three shifts. Because of this, the "hole" system isn't as beneficial for development as the "foot of advance" method.
In stoping, the "hole" system has not only a wider, but a sounder application. In large ore-bodies where there are waste inclusions, it has one superiority over any system of excavation measurement, namely, that the miner has no interest in breaking waste into the ore.
In stoping, the "hole" system is not only more extensive but also more effective. In large ore bodies with waste inclusions, it has one advantage over any system of excavation measurement: the miner doesn’t benefit from mixing waste with the ore.
The plan of contracting stopes by the ton has the disadvantage that either the ore produced by each contractor must be weighed separately, or truckers must be trusted to count correctly, and to see that the cars are full. Moreover, trucks must be inspected for waste,—a thing hard to do underground. So great are these detailed difficulties that many mines are sending cars to the surface in cages when they should be equipped for bin-loading and self-dumping skips.
The plan to contract stopes by the ton has the drawback that either the ore produced by each contractor needs to be weighed individually, or truck drivers have to be trusted to count accurately and ensure the cars are filled. Also, trucks need to be checked for waste, which is difficult to do underground. These detailed challenges are so significant that many mines are sending cars to the surface using cages when they should be set up for bin-loading and self-dumping skips.
The method of contracting by the cubic foot of excavation saves all necessity for determining the weight of the output of each contractor. Moreover, he has no object in mixing waste with the ore, barring the breaking of the walls. This system therefore requires the least superintendence, permits the modern type of hoisting, and therefore leaves little justification for the survival of the tonnage basis.
The method of contracting by the cubic foot of excavation eliminates the need to determine the weight of each contractor's output. Plus, there's no incentive for him to mix waste with the ore, aside from possibly damaging the walls. This system thus requires minimal supervision, allows for modern hoisting methods, and provides little reason to continue using the tonnage basis.
Where veins are narrow, stoping under contract by the square foot or fathom measured parallel to the walls has an advantage. The miner has no object then in breaking wall-rock, and the Page 167 thoroughness of the ore-extraction is easily determined by inspection.
Where veins are narrow, mining by the square foot or fathom measured parallel to the walls has an advantage. The miner has no reason to break wall-rock, and the Page 167 thoroughness of the ore extraction is easily checked by inspection.
Bonus Systems.—By giving cash bonuses for special accomplishment, much the same results can be obtained in some departments as by contracting. A bonus per foot of heading gained above a minimum, or an excess of trucks trammed beyond a minimum, or prizes for the largest amount done during the week or month in special works or in different shifts,—all these have a useful application in creating efficiency. A high level of results once established is easily maintained.
Bonus Systems.—By offering cash bonuses for special achievements, similar results can be achieved in some departments as through contracting. A bonus for every foot of progress made beyond a minimum, or for exceeding a certain number of trucks moved beyond a minimum, or rewards for the highest output during the week or month in specific tasks or shifts—all these have practical applications in boosting efficiency. Once a high level of performance is established, it’s easy to maintain.
Labor Unions.—There is another phase of the labor question which must be considered and that is the general relations of employer and employed. In these days of largely corporate proprietorship, the owners of mines are guided in their relations with labor by engineers occupying executive positions. On them falls the responsibility in such matters, and the engineer becomes thus a buffer between labor and capital. As corporations have grown, so likewise have the labor unions. In general, they are normal and proper antidotes for unlimited capitalistic organization.
Labor Unions.—Another aspect of the labor issue that needs to be addressed is the overall relationship between employers and employees. Nowadays, with so many corporations owning businesses, the mine owners rely on engineers in leadership roles to manage their interactions with workers. These engineers take on the responsibility in these matters, acting as intermediaries between labor and capital. As corporations have expanded, so have labor unions. Generally, they serve as appropriate and necessary checks on unrestrained capitalist organization.
Labor unions usually pass through two phases. First, the inertia of the unorganized labor is too often stirred only by demagogic means. After organization through these and other agencies, the lack of balance in the leaders often makes for injustice in demands, and for violence to obtain them and disregard of agreements entered upon. As time goes on, men become educated in regard to the rights of their employers, and to the reflection of these rights in ultimate benefit to labor itself. Then the men, as well as the intelligent employer, endeavor to safeguard both interests. When this stage arrives, violence disappears in favor of negotiation on economic principles, and the unions achieve their greatest real gains. Given a union with leaders who can control the members, and who are disposed to approach differences in a business spirit, there are few sounder positions for the employer, for agreements honorably carried out dismiss the constant harassments of possible strikes. Such unions exist in dozens of trades in this country, and they are Page 168 entitled to greater recognition. The time when the employer could ride roughshod over his labor is disappearing with the doctrine of "laissez faire," on which it was founded. The sooner the fact is recognized, the better for the employer. The sooner some miners' unions develop from the first into the second stage, the more speedily will their organizations secure general respect and influence.[*]
Labor unions typically go through two phases. Initially, the unorganized workforce is often moved only by manipulative tactics. After they get organized through various means, the imbalance among the leaders can lead to unfair demands and violence to achieve them, as well as a disregard for previously made agreements. Over time, workers become more aware of their employers' rights and how these rights ultimately benefit labor itself. At that point, both workers and thoughtful employers try to protect each other's interests. When this stage is reached, violence fades away in favor of negotiation based on economic principles, allowing unions to make their biggest real progress. When a union has leaders who can manage the members and are willing to handle conflicts in a professional manner, it creates a solid situation for the employer, as agreements that are honored eliminate the constant threat of strikes. Such unions exist across many trades in this country, and they are Page 168 deserving of more recognition. The time when employers could easily override their labor force is fading along with the doctrine of "laissez faire," which it was based on. The quicker this reality is acknowledged, the better it is for the employer. The sooner some miners' unions evolve from the first stage to the second, the faster their organizations will gain respect and influence.[*]
[Footnote *: Some years of experience with compulsory arbitration in Australia and New Zealand are convincing that although the law there has many defects, still it is a step in the right direction, and the result has been of almost unmixed good to both sides. One of its minor, yet really great, benefits has been a considerable extinction of the parasite who lives by creating violence.]
[Footnote *: A few years of experience with mandatory arbitration in Australia and New Zealand clearly shows that, despite the many flaws in the law, it is still a positive step forward, and the outcome has been nearly entirely beneficial for both parties. One of its smaller, yet truly significant, advantages has been a notable decrease in the individuals who profit from instigating conflict.]
The crying need of labor unions, and of some employers as well, is education on a fundamental of economics too long disregarded by all classes and especially by the academic economist. When the latter abandon the theory that wages are the result of supply and demand, and recognize that in these days of international flow of labor, commodities and capital, the real controlling factor in wages is efficiency, then such an educational campaign may become possible. Then will the employer and employee find a common ground on which each can benefit. There lives no engineer who has not seen insensate dispute as to wages where the real difficulty was inefficiency. No administrator begrudges a division with his men of the increased profit arising from increased efficiency. But every administrator begrudges the wage level demanded by labor unions whose policy is decreased efficiency in the false belief that they are providing for more labor.
The urgent need for labor unions, and some employers too, is education on a basic principle of economics that has been ignored for far too long by everyone, especially by academic economists. When these economists stop believing that wages are just a result of supply and demand and recognize that, in today's global movement of labor, goods, and capital, the real factor controlling wages is efficiency, then an educational campaign can become feasible. At that point, both employers and employees can find common ground where they can both benefit. There isn’t an engineer who hasn’t witnessed pointless disputes over wages when the real problem was inefficiency. No administrator resents sharing the increased profits that come from higher efficiency with their staff. However, every administrator is frustrated by the wage levels demanded by labor unions that promote decreased efficiency under the mistaken belief that they are securing more jobs.
Page 169 CHAPTER XVII.
Administration (Continued).
Admin (Continued).
ACCOUNTS AND TECHNICAL DATA AND REPORTS; WORKING COSTS; DIVISION OF EXPENDITURE; INHERENT LIMITATIONS IN ACCURACY OF WORKING COSTS; WORKING COST SHEETS. GENERAL TECHNICAL DATA; LABOR, SUPPLIES, POWER, SURVEYS, SAMPLING, AND ASSAYING. |
First and foremost, mine accounts are for guidance in the distribution of expenditure and in the collection of revenue; secondly, they are to determine the financial progress of the enterprise, its profit or loss; and thirdly, they are to furnish statistical data to assist the management in its interminable battle to reduce expenses and increase revenue, and to enable the owner to determine the efficiency of his administrators. Bookkeeping per se is no part of this discussion. The fundamental purpose of that art is to cover the first two objects, and, as such, does not differ from its application to other commercial concerns.
First and foremost, my accounts are meant to guide how money is spent and how revenue is collected; secondly, they are to assess the financial progress of the business, including its profit or loss; and thirdly, they provide statistical data to help management in its ongoing efforts to cut costs and boost revenue, and to allow the owner to evaluate the effectiveness of their managers. Bookkeeping per se is not part of this discussion. The main goal of bookkeeping is to address the first two objectives, and in that respect, it is similar to its use in other commercial ventures.
In addition to these accounting matters there is a further type of administrative report of equal importance—that is the periodic statements as to the physical condition of the property, the results of exploration in the mine, and the condition of the equipment.
In addition to these accounting matters, there's another type of administrative report that is equally important: the periodic updates on the physical condition of the property, the results of exploration in the mine, and the status of the equipment.
ACCOUNTS.
The special features of mine accounting reports which are a development to meet the needs of this particular business are the determination of working costs, and the final presentation of these data in a form available for comparative purposes.
The unique aspects of my accounting reports, designed to address the specific needs of this business, include the calculation of operating costs and the clear presentation of this data in a format suitable for comparison.
The subject may be discussed under:—
The topic can be talked about under:—
1. | Classes of mine expenditure. |
2. | Working costs. Page 170 |
3. | The dissection of expenditures departmentally. |
4. | Inherent limitations in the accuracy of working costs. |
5. | Working cost sheets. |
In a wide view, mine expenditures fall into three classes, which maybe termed the "fixed charges," "proportional charges," and "suspense charges" or "capital expenditure." "Fixed charges" are those which, like pumping and superintendence, depend upon time rather than tonnage and material handled. They are expenditures that would not decrease relatively to output. "Proportional charges" are those which, like ore-breaking, stoping, supporting stopes, and tramming, are a direct coefficient of the ore extracted. "Suspense charges" are those which are an indirect factor of the cost of the ore produced, such as equipment and development. These expenditures are preliminary to output, and they thus represent a storage of expense to be charged off when the ore is won. This outlay is often called "capital expenditure." Such a term, though in common use, is not strictly correct, for the capital value vanishes when the ore is extracted, but in conformity with current usage the term "capital expenditure" will be adopted.
In a broad sense, my mining expenses fall into three categories, which can be called "fixed charges," "proportional charges," and "suspense charges" or "capital expenditure." "Fixed charges" are those that, like pumping and management, are based on time rather than the amount of material processed. These are expenses that wouldn’t decrease relative to output. "Proportional charges" are those that, like ore-breaking, stoping, supporting stopes, and tramming, are directly related to the amount of ore extracted. "Suspense charges" are those that indirectly contribute to the cost of the ore produced, such as equipment and development costs. These expenses occur before production and represent a holding of costs that will be accounted for when the ore is extracted. This investment is often referred to as "capital expenditure." Although the term is commonly used, it's not strictly accurate since the capital value disappears when the ore is taken out, but following current conventions, the term "capital expenditure" will be used.
Except for the purpose of special inquiry, such as outlined under the chapter on "Ratio of Output," "fixed charges" are not customarily a special division in accounts. In a general way, such expenditures, combined with the "proportional charges," are called "revenue expenditure," as distinguished from the capital, or "suspense," expenditures. In other words, "revenue" expenditures are those involved in the daily turnover of the business and resulting in immediate returns. The inherent difference in character of revenue and capital expenditures is responsible for most of the difficulties in the determination of working costs, and most of the discussion on the subject.
Except for special inquiries, like the one mentioned in the chapter on "Ratio of Output," "fixed charges" typically aren't treated as a separate category in accounts. Generally, these expenses, along with "proportional charges," are referred to as "revenue expenditure," which is different from capital or "suspense" expenditures. In simple terms, "revenue" expenditures are those related to the daily operations of the business that provide immediate returns. The fundamental differences between revenue and capital expenditures create many of the challenges in determining working costs and fuel most of the discussions on this topic.
Working Costs.—"Working costs" are a division of expenditure for some unit,—the foot of opening, ton of ore, a pound of metal, cubic yard or fathom of material excavated, or some other measure. The costs per unit are usually deduced for each month and each year. They are generally determined for each of the Page 171 different departments of the mine or special works separately. Further, the various sorts of expenditure in these departments are likewise segregated.
Working Costs.—"Working costs" refer to the spending associated with a specific unit—whether it's the foot of an opening, ton of ore, a pound of metal, a cubic yard, or a fathom of material excavated, or another measurement. The costs per unit are typically calculated monthly and annually. They are generally assessed for each of the Page 171 different departments of the mine or specific projects individually. Additionally, the different types of spending within these departments are also separated out.
In metal mining the ton is the universal unit of distribution for administrative purpose, although the pound of metal is often used to indicate final financial results. The object of determination of "working costs" is fundamentally for comparative purposes. Together with other technical data, they are the nerves of the administration, for by comparison of detailed and aggregate results with other mines and internally in the same mine, over various periods and between different works, a most valuable check on efficiency is possible. Further, there is one collateral value in all statistical data not to be overlooked, which is that the knowledge of its existence induces in the subordinate staff both solicitude and emulation.
In metal mining, the ton is the standard unit used for administrative purposes, although the pound of metal is often referenced to show final financial results. The goal of determining "working costs" is primarily for comparison. Along with other technical data, they are essential for management because comparing detailed and overall results with other mines and within the same mine over different periods and between various operations provides a valuable check on efficiency. Additionally, there is another important aspect of all statistical data that shouldn't be overlooked: the awareness of its existence encourages the subordinate staff to be both concerned and motivated.
The fact must not be lost sight of, however, that the wide variations in physical and economic environment are so likely to vitiate conclusions from comparisons of statistics from two mines or from two detailed works on the same mine, or even from two different months on the same work, that the greatest care and discrimination are demanded in their application. Moreover, the inherent difficulties in segregating and dividing the accounts which underlie such data, render it most desirable to offer some warning regarding the limits to which segregation and division may be carried to advantage.
The fact should not be overlooked, though, that the significant differences in physical and economic environments can easily invalidate conclusions drawn from comparing statistics from two mines, two detailed reports on the same mine, or even two different months of the same operation. This means that we must exercise great care and discernment in applying these comparisons. Additionally, the inherent challenges of separating and categorizing the accounts that support such data make it necessary to provide a warning about the extent to which segregation and division can be beneficial.
As working costs are primarily for comparisons, in order that they may have value for this purpose they must include only such items of expenditure as will regularly recur. If this limitation were more generally recognized, a good deal of dispute and polemics on the subject might be saved. For this reason it is quite impossible that all the expenditure on the mine should be charged into working costs, particularly some items that arise through "capital expenditure."
As working costs are mainly for making comparisons, they need to include only expenses that occur regularly to be valuable for this purpose. If more people understood this limitation, it could prevent a lot of arguments and debates on the topic. For this reason, it's not feasible to include all mine expenses in working costs, especially certain items that come from "capital expenditure."
The Dissection of Expenditures Departmentally.—The final division in the dissection of the mine expenditure is in the main:—
The Dissection of Expenditures Departmentally.—The final breakdown of the mine expenditures primarily focuses on:
Revenue. | (1) Page 172 | General Expenses. | Ore-breaking. Supporting Stopes. Trucking Ore. Hoisting. |
Various expenditures for labor, supplies, power, repairs, etc., worked out per ton or foot advanced over each department. | ||||
(2) | Ore Extraction. | — | ||||||
(3) | Pumping. | |||||||
Shaft-sinking. Station-cutting. Crosscutting. Driving. Rising. Winzes. Diamond Drilling. | ||||||||
Capital or Suspense. |
(4) | Development. | — | |||||
(5) | Construction and Equipment. | Various Works. |
The detailed dissection of expenditures in these various departments with view to determine amount of various sorts of expenditure over the department, or over some special work in that department, is full of unsolvable complications. The allocation of the direct expenditure of labor and supplies applied to the above divisions or special departments in them, is easily accomplished, but beyond this point two sorts of difficulties immediately arise and offer infinite field for opinion and method. The first of these difficulties arises from supplementary departments on the mine, such as "power," "repairs and maintenance," "sampling and assaying." These departments must be "spread" over the divisions outlined above, for such charges are in part or whole a portion of the expense of these divisions. Further, all of these "spread" departments are applied to surface as well as to underground works, and must be divided not only over the above departments but also over the surface departments,—not under discussion here. The common method is to distribute "power" on a basis of an approximation of the amount used in each department; to distribute "repairs and maintenance," either on a basis of shop returns, or a distribution over all departments on the basis of the labor employed in those departments, on the theory that such repairs arise in this proportion; to distribute sampling and assaying over the actual points to which they relate at the average cost per sample or assay.
The detailed breakdown of spending in these different departments to figure out the amount of various types of expenses within the department, or related to specific projects in that department, is full of complex challenges. While allocating the direct costs of labor and supplies to the above divisions or specific projects is straightforward, two types of difficulties arise after this point, creating endless possibilities for interpretation and approach. The first difficulty comes from additional departments within the mine, such as "power," "repairs and maintenance," and "sampling and assaying." These departments need to be "spread" across the divisions mentioned above since their costs are partially or completely included in the expenses of these divisions. Moreover, all these "spread" departments apply to both surface and underground operations and must be divided not only among the aforementioned departments but also across the surface departments, which we are not discussing here. The usual approach is to allocate "power" based on an estimate of usage in each department; to allocate "repairs and maintenance," either based on shop records, or distributed across all departments according to the labor used in those departments, under the assumption that such repairs occur in this ratio; and to distribute sampling and assaying costs according to the specific sites they are related to, based on the average cost per sample or assay.
Page 173 "General expenses," that is, superintendence, etc., are often not included in the final departments as above, but are sometimes "spread" in an attempt to charge a proportion of superintendence to each particular work. As, however, such "spreading" must take place on the basis of the relative expenditure in each department, the result is of little value, for such a basis does not truly represent the proportion of general superintendence, etc., devoted to each department. If they are distributed over all departments, capital as well as revenue, on the basis of total expenditure, they inflate the "capital expenditure" departments against a day of reckoning when these charges come to be distributed over working costs. Although it may be contended that the capital departments also require supervision, such a practice is a favorite device for showing apparently low working costs in the revenue departments. The most courageous way is not to distribute general expenses at all, but to charge them separately and directly to revenue accounts and thus wholly into working costs.
Page 173 "General expenses," such as management and similar costs, are often not included in the final departments mentioned above. Instead, they are sometimes "allocated" in an attempt to assign a portion of management costs to each specific project. However, since this "allocation" needs to be based on the relative spending in each department, the outcome is of little value because that basis does not accurately reflect the amount of general management, etc., dedicated to each department. If these costs are spread across all departments, including capital and revenue, based on total expenditure, they inflate the "capital expenditure" departments, leading to issues when these costs eventually need to be allocated to working costs. While one might argue that capital departments also need oversight, this method is often used to present seemingly lower working costs in the revenue departments. The most straightforward approach is not to allocate general expenses at all but to charge them directly and separately to revenue accounts, thereby fully reflecting them in working costs.
The second problem is to reduce the "suspense" or capital charges to a final cost per ton, and this is no simple matter. Development expenditures bear a relation to the tonnage developed and not to that extracted in any particular period. If it is desired to preserve any value for comparative purposes in the mining costs, such outlay must be charged out on the basis of the tonnage developed, and such portion of the ore as is extracted must be written off at this rate; otherwise one month may see double the amount of development in progress which another records, and the underground costs would be swelled or diminished thereby in a way to ruin their comparative value from month to month. The ore developed cannot be satisfactorily determined at short intervals, but it can be known at least annually, and a price may be deduced as to its cost per ton. In many mines a figure is arrived at by estimating ore-reserves at the end of the year, and this figure is used during the succeeding year as a "redemption of development" and as such charged to working costs, and thus into revenue account in proportion to the tonnage extracted. This matter is further elaborated in some mines, Page 174 in that winzes and rises are written off at one rate, levels and crosscuts at another, and shafts at one still lower, on the theory that they lost their usefulness in this progression as the ore is extracted. This course, however, is a refinement hardly warranted.
The second issue is figuring out how to lower the "suspense" or capital charges to a final cost per ton, and this isn't a straightforward task. Development costs relate to the amount of tonnage developed, not just what’s extracted in any given period. If we want to keep some value for comparing mining costs, these expenses have to be allocated based on the tonnage developed, and the portion of ore extracted must be recorded at this rate. Otherwise, one month might show double the development activity compared to another, which would distort underground costs and compromise their comparative value from month to month. The amount of ore developed can’t be easily determined on short timelines, but it can at least be assessed annually, allowing us to estimate its cost per ton. In many mines, end-of-year estimates for ore reserves are used to generate a figure that serves as a "redemption of development," charged to working costs and subsequently reflected in the revenue account based on the tonnage extracted. In some mines, this is further detailed, Page 174 where winzes and rises are written off at one rate, levels and crosscuts at another, and shafts at an even lower rate, based on the idea that their usefulness decreases as the ore is mined. However, this approach is a bit too refined for what's truly necessary.
Plant and equipment constitute another "suspense" account even harder to charge up logically to tonnage costs, for it is in many items dependent upon the life of the mine, which is an unknown factor. Most managers debit repairs and maintenance directly to the revenue account and leave the reduction of the construction outlay to an annual depreciation on the final balance sheet, on the theory that the plant is maintained out of costs to its original value. This subject will be discussed further on.
Plant and equipment represent another "suspense" account that's even trickier to assign logically to tonnage costs since it relies on various items that depend on the mine's lifespan, which is unpredictable. Most managers charge repairs and maintenance directly to the revenue account and handle the reduction of construction expenses through annual depreciation on the final balance sheet, based on the idea that the plant is maintained at its original value out of operational costs. This topic will be explored further on.
Inherent Limitations in Accuracy of Working Costs.—There are three types of such limitations which arise in the determination of costs and render too detailed dissection of such costs hopeless of accuracy and of little value for comparative purposes. They are, first, the difficulty of determining all of even direct expenditure on any particular crosscut, stope, haulage, etc.; second, the leveling effect of distributing the "spread" expenditures, such as power, repairs, etc.; and third, the difficulties arising out of the borderland of various departments.
Inherent Limitations in Accuracy of Working Costs.—There are three types of limitations that come up when determining costs, making any overly detailed breakdown of these costs unlikely to be accurate and not useful for comparison. First, there's the challenge of identifying all direct spending related to any specific crosscut, stope, haulage, etc. Second, there's the smoothing effect of spreading out costs like power, repairs, etc. Lastly, there are difficulties that arise from the boundaries between different departments.
Of the first of these limitations the instance may be cited that foremen and timekeepers can indicate very closely the destination of labor expense, and also that of some of the large items of supply, such as timber and explosives, but the distribution of minor supplies, such as candles, drills, picks, and shovels, is impossible of accurate knowledge without an expense wholly unwarranted by the information gained. To determine at a particular crosscut the exact amount of steel, and of tools consumed, and the cost of sharpening them, would entail their separate and special delivery to the same place of attack and a final weighing-up to learn the consumption.
One example of this limitation is that foremen and timekeepers can closely track labor expenses and some large supply items, like timber and explosives. However, accurately distributing smaller supplies—like candles, drills, picks, and shovels—is impossible without incurring expenses that aren't justified by the information gained. To figure out the exact amount of steel and tools used at a specific crosscut, along with the cost of sharpening them, would require delivering them separately to the same location and finally weighing everything to determine the usage.
Of the second sort of limitations, the effect of "spread" expenditure, the instance may be given that the repairs and maintenance are done by many men at work on timbers, tracks, Page 175 machinery, etc. It is hopeless to try and tell how much of their work should be charged specifically to detailed points. In the distribution of power may be taken the instance of air-drills. Although the work upon which the drill is employed can be known, the power required for compression usually comes from a common power-plant, so that the portion of power debited to the air compressor is an approximation. The assumption of an equal consumption of air by all drills is a further approximation. In practice, therefore, many expenses are distributed on the theory that they arise in proportion to the labor employed, or the machines used in the various departments. The net result is to level down expensive points and level up inexpensive ones.
Of the second type of limitations, regarding "spread" expenditure, an example can be given where repairs and maintenance are carried out by many workers on timbers, tracks, Page 175 machinery, and so on. It's impossible to determine exactly how much of their work should be charged to specific details. In the distribution of power, we can consider the example of air drills. While we know the work for which the drill is used, the power needed for compression typically comes from a central power plant, meaning the amount of power allocated to the air compressor is just an estimate. The assumption that all drills consume air equally is another estimation. In practice, many costs are distributed based on the idea that they relate to the labor used or the machines operated in different departments. The end result is that expensive points are balanced down and inexpensive ones are balanced up.
The third sort of limitation of accounting difficulty referred to, arises in determining into which department are actually to be allocated the charges which lie in the borderland between various primary classes of expenditure. For instance, in ore won from development,—in some months three times as much development may be in ore as in other months. If the total expense of development work which yields ore be charged to stoping account, and if cost be worked out on the total tonnage of ore hoisted, then the stoping cost deduced will be erratic, and the true figures will be obscured. On the other hand, if all development is charged to 'capital account' and the stoping cost worked out on all ore hoisted, it will include a fluctuating amount of ore not actually paid for by the revenue departments or charged into costs. This fluctuation either way vitiates the whole comparative value of the stoping costs. In the following system a compromise is reached by crediting "development" with an amount representing the ore won from development at the average cost of stoping, and by charging this amount into "stoping." A number of such questions arise where the proper division is simply a matter of opinion.
The third type of limitation in accounting challenges comes from figuring out which department should actually bear the charges that sit between various main categories of spending. For example, in the ore obtained from development, some months may yield three times as much ore from development as in other months. If the total cost of development work that produces ore is charged to the stoping account, and if costs are calculated based on the total tonnage of ore hoisted, then the calculated stoping cost will be inconsistent, and the true figures will be unclear. Conversely, if all development is charged to 'capital account' and the stoping cost is calculated based on all ore hoisted, it will include a variable amount of ore that hasn’t actually been paid for by the revenue departments or included in costs. This variability undermines the overall comparative value of the stoping costs. In the following system, a compromise is made by crediting "development" with an amount that represents the ore obtained from development at the average cost of stoping and charging this amount to "stoping." Many such questions arise where the correct division is purely a matter of opinion.
The result of all these limitations is that a point in detail is quickly reached where no further dissection of expenditure is justified, since it becomes merely an approximation. The writer's own impression is that without an unwarrantable number of accountants, no manager can tell with any accuracy the Page 176 cost of any particular stope, or of any particular development heading. Therefore, aside from some large items, such detailed statistics, if given, are to be taken with great reserve.
The result of all these limitations is that we quickly reach a point where further breakdown of expenses isn't justified, as it only becomes an approximation. The writer's impression is that without an excessive number of accountants, no manager can accurately determine the Page 176 cost of any specific stope or development heading. Therefore, aside from a few large items, such detailed statistics, if provided, should be viewed with caution.
Working Cost Sheets.—There are an infinite number of forms of working cost sheets, practically every manager having a system of his own. To be of greatest value, such sheets should show on their face the method by which the "spread" departments are handled, and how revenue and suspense departments are segregated. When too much detail is presented, it is but a waste of accounting and consequent expense. Where to draw the line in this regard is, however, a matter of great difficulty. No cost sheet is entirely satisfactory. The appended sheet is in use at a number of mines. It is no more perfect than many others. It will be noticed that the effect of this system is to throw the general expenses into the revenue expenditures, and as little as possible into the "suspense" account.
Working Cost Sheets.—There are countless types of working cost sheets, with practically every manager having their own way of doing things. To be truly useful, these sheets should clearly indicate how the "spread" departments are managed and how revenue and suspense departments are separated. Presenting too much detail is just a waste of accounting resources and, ultimately, money. However, deciding where to draw the line is quite challenging. No cost sheet is completely satisfactory. The attached sheet is in use at several mines. It’s no more perfect than many others. It's worth noting that this system tends to allocate general expenses into revenue expenditures, keeping as little as possible in the "suspense" account.
GENERAL TECHNICAL DATA.
For the purposes of efficient management, the information gathered under this head is of equal, if not superior, importance to that under "working costs." Such data fall generally under the following heads:—
For effective management, the information collected in this area is just as important, if not more so, than that under "working costs." This data typically falls under the following categories:—
Labor.—Returns of the shifts worked in the various departments for each day and for the month; worked out on a monthly basis of footage progress, tonnage produced or tons handled per man; also where possible the footage of holes drilled, worked out per man and per machine.
Labor.—Daily and monthly reports on the shifts worked in different departments; calculated monthly based on footage progress, tonnage produced, or tons handled per person; also, where possible, the footage of holes drilled, calculated per person and per machine.
Supplies.—Daily returns of supplies used; the principal items worked out monthly in quantity per foot of progress, or per ton of ore produced.
Supplies.—Daily reports of supplies used; the main items calculated monthly in quantity per foot of progress or per ton of ore produced.
Power.—Fuel, lubricant, etc., consumed in steam production, worked out into units of steam produced, and this production allocated to the various engines. Where electrical power is used, the consumption of the various motors is set out.
Power.—Fuel, lubricant, etc., used in steam production, converted into units of steam produced, and this output assigned to different engines. When electrical power is utilized, the consumption of the different motors is detailed.
Surveys.—The need of accurate plans requires no discussion. Aside from these, the survey-office furnishes the returns Page 177 of development footage, measurements under contracts, and the like.
Surveys.—The need for accurate plans is undeniable. In addition to this, the survey office provides the returns Page 177 of development footage, measurements under contracts, and similar information.
Sampling and Assaying.—Mine sampling and assaying fall under two heads,—the determination of the value of standing ore, and of products from the mine. The sampling and assaying on a going mine call for the same care and method as in cases of valuation of the mine for purchase,—the details of which have been presented under "Mine Valuation,"—for through it, guidance must not only be had to the value of the mine and for reports to owners, but the detailed development and ore extraction depend on an absolute knowledge of where the values lie.
Sampling and Assaying.—Mine sampling and assaying can be divided into two categories—determining the value of the standing ore and evaluating the products from the mine. Sampling and assaying in an operational mine require the same level of care and method as when valuing the mine for sale—the details of which are outlined under "Mine Valuation." This approach is essential not only for assessing the mine's value and providing reports to the owners, but also because the specific development and ore extraction rely on a clear understanding of where the value is located.
Page 178 CHAPTER XVIII.
ADMINISTRATION (Concluded).
ADMINISTRATION (Concluded).
ADMINISTRATIVE REPORTS. |
In addition to financial returns showing the monthly receipts, expenditures, and working costs, there must be in proper administration periodic reports from the officers of the mine to the owners or directors as to the physical progress of the enterprise. Such reports must embrace details of ore extraction, metal contents, treatment recoveries, construction of equipment, and the results of underground development. The value of mines is so much affected by the monthly or even daily result of exploration that reports of such work are needed very frequently,—weekly or even daily if critical work is in progress. These reports must show the width, length, and value of the ore disclosed.
In addition to financial returns showing the monthly income, expenses, and operating costs, there should be regular reports from the mine's officers to the owners or directors about the physical progress of the operation. These reports should include details about ore extraction, metal content, recovery rates from treatment, equipment construction, and the results of underground development. The value of mines is heavily influenced by the monthly or even daily outcomes of exploration, so reports on this work should be submitted very frequently—weekly or even daily if critical work is ongoing. These reports must indicate the width, length, and value of the ore found.
The tangible result of development work is the tonnage and grade of ore opened up. How often this stock-taking should take place is much dependent upon the character of the ore. The result of exploration in irregular ore-bodies often does not, over short periods, show anything tangible in definite measurable tonnage, but at least annually the ore reserve can be estimated.
The tangible outcome of development work is the amount and quality of ore uncovered. How frequently this assessment should happen largely depends on the type of ore. The results of exploring irregular ore bodies often don't reveal any concrete, measurable tonnage over short periods, but at least once a year, the ore reserve can be estimated.
In mines owned by companies, the question arises almost daily as to how much of and how often the above information should be placed before stockholders (and therefore the public) by the directors. In a general way, any company whose shares are offered on the stock exchange is indirectly inviting the public to become partners in the business, and these partners are entitled to all the information which affects the value of their property and are entitled to it promptly. Moreover, mining is a business where competition is so obscure and so much a matter of indifference, that suppression of important Page 179 facts in documents for public circulation has no justification. On the other hand, both the technical progress of the industry and its position in public esteem demand the fullest disclosure and greatest care in preparation of reports. Most stockholders' ignorance of mining technology and of details of their particular mine demands a great deal of care and discretion in the preparation of these public reports that they may not be misled. Development results may mean little or much, depending upon the location of the work done in relation to the ore-bodies, etc., and this should be clearly set forth.
In companies that own mines, there’s almost a daily discussion about how much information should be presented to stockholders (and, by extension, the public) by the directors and how often. Generally, any company whose shares are available on the stock exchange is indirectly encouraging the public to become partners in the business, and these partners have the right to receive all information that affects the value of their investments and to receive it promptly. Additionally, mining is an industry where competition is often unclear and can seem unimportant, so hiding crucial information in publicly circulated documents is unjustifiable. On the flip side, both the industry's technical advancements and its reputation demand complete transparency and meticulous preparation of reports. Most stockholders lack knowledge of mining technology and specifics about their mine, which requires careful consideration and caution in composing these public reports to avoid misleading them. The results of development can mean very little or a lot, depending on where the work is done in relation to the ore bodies, and this needs to be clearly explained.
The best opportunity of clear, well-balanced statements lies in the preparation of the annual report and accounts. Such reports are of three parts:—
The best chance for clear, well-organized statements is during the preparation of the annual report and accounts. These reports consist of three parts:—
1. | The "profit and loss" account, or the "revenue account." |
2. | The balance sheet; that is, the assets and liabilities statement. |
3. | The reports of the directors, manager, and consulting engineer. |
The first two items are largely matters of bookkeeping. They or the report should show the working costs per ton for the year. What must be here included in costs is easier of determination than in the detailed monthly cost sheets of the administration; for at the annual review, it is not difficult to assess the amount chargeable to development. Equipment expenditure, however, presents an annual difficulty, for, as said, the distribution of this item is a factor of the life of the mine, and that is unknown. If such a plant has been paid for out of the earnings, there is no object in carrying it on the company's books as an asset, and most well-conducted companies write it off at once. On the other hand, where the plant is paid for out of capital provided for the purpose, even to write off depreciation means that a corresponding sum of cash must be held in the company's treasury in order to balance the accounts,—in other words, depreciation in such an instance becomes a return of capital. The question then is one of policy in the company's finance, and in neither case is it a matter which can be brought into working costs and Page 180 leave them any value for comparative purposes. Indeed, the true cost of working the ore from any mine can only be told when the mine is exhausted; then the dividends can be subtracted from the capital sunk and metal sold, and the difference divided over the total tonnage produced.
The first two items mainly involve bookkeeping. They or the report should show the working costs per ton for the year. It’s easier to figure out what should be included in costs here than in the detailed monthly cost sheets of the administration because, during the annual review, it isn’t hard to determine the amount assigned to development. However, equipment costs create an annual challenge because, as mentioned, how this cost is allocated depends on the lifespan of the mine, which is unknown. If such a plant has been paid for with earnings, there’s no point in listing it as an asset on the company's books, and most well-run companies write it off immediately. On the flip side, if the plant is funded with capital set aside for that purpose, even writing off depreciation means that a corresponding amount of cash has to be held in the company’s treasury to balance the accounts—in other words, in this case, depreciation essentially becomes a return of capital. The issue then becomes a matter of policy in the company's finance, and in both situations, it can't be factored into working costs and Page 180 leave them any value for comparative purposes. In fact, the true cost of extracting ore from any mine can only be assessed once the mine is depleted; then the dividends can be subtracted from the capital invested and metal sold, and the difference divided by the total tonnage produced.
The third section of the report affords wide scope for the best efforts of the administration. This portion of the report falls into three divisions: (a) the construction and equipment work of the year, (b) the ore extraction and treatment, and (c) the results of development work.
The third section of the report provides ample opportunity for the administration's best efforts. This part of the report is divided into three sections: (a) the construction and equipment work of the year, (b) the ore extraction and treatment, and (c) the results of development work.
The first requires a statement of the plant constructed, its object and accomplishment; the second a disclosure of tonnage produced, values, metallurgical and mechanical efficiency. The third is of the utmost importance to the stockholder, and is the one most often disregarded and obscured. Upon this hinges the value of the property. There is no reason why, with plans and simplicity of terms, such reports cannot be presented in a manner from which the novice can judge of the intrinsic position of the property. A statement of the tonnage of ore-reserves and their value, or of the number of years' supply of the current output, together with details of ore disclosed in development work, and the working costs, give the ground data upon which any stockholder who takes interest in his investment may judge for himself. Failure to provide such data will some day be understood by the investing public as a prima facie index of either incapacity or villainy. By the insistence of the many engineers in administration of mines upon the publication of such data, and by the insistence of other engineers upon such data for their clients before investment, and by the exposure of the delinquents in the press, a more practicable "protection of investors" can be reached than by years of academic discussion.
The first requirement is a statement about the plant built, its purpose and results; the second is a report on the tonnage produced, values, and the efficiency of both the metallurgical and mechanical processes. The third is extremely important for shareholders and is often overlooked or hidden. The value of the property depends on this. There’s no reason why, with clear plans and straightforward language, such reports can't be presented in a way that allows even a beginner to understand the true value of the property. A statement of the ore-reserve tonnage and its value, or the number of years' worth of current output, along with details of the ore uncovered during development work and the operating costs, provides the essential information that any shareholder interested in their investment can use to assess things for themselves. Not providing this data will eventually be seen by the investing public as a clear sign of either incompetence or dishonesty. By pushing for such data to be published, many engineers involved in mining management and other engineers demanding it for their clients before they invest, along with exposing wrongdoers in the media, a more effective way to "protect investors" can be achieved than by years of academic debate.
Page 181 CHAPTER XIX.
The Amount of Risk in Mining Investments.
The Risk Level in Mining Investments.
RISK IN VALUATION OF MINES; IN MINES AS COMPARED WITH OTHER COMMERCIAL ENTERPRISES. |
From the constant reiteration of the risks and difficulties involved in every step of mining enterprise from the valuation of the mine to its administration as a going concern, the impression may be gained that the whole business is one great gamble; in other words, that the point whereat certainties stop and conjecture steps in is so vital as to render the whole highly speculative.
From the constant repetition of the risks and challenges involved in every aspect of mining, from evaluating the mine to managing it as an ongoing business, one might get the impression that the entire operation is just one huge gamble. In other words, the moment where certainties end and guesses begin is so crucial that it makes the whole venture very speculative.
Far from denying that mining is, in comparison with better-class government bonds, a speculative type of investment, it is desirable to avow and emphasize the fact. But it is none the less well to inquire what degree of hazard enters in and how it compares with that in other forms of industrial enterprise.
Far from denying that mining is a more speculative investment compared to higher-quality government bonds, it's important to acknowledge and highlight this fact. However, it’s still worthwhile to explore the level of risk involved and how it stacks up against other types of industrial ventures.
Mining business, from an investment view, is of two sorts,—prospecting ventures and developed mines; that is, mines where little or no ore is exposed, and mines where a definite quantity of ore is measurable or can be reasonably anticipated. The great hazards and likewise the Aladdin caves of mining are mainly confined to the first class. Although all mines must pass through the prospecting stage, the great industry of metal production is based on developed mines, and it is these which should come into the purview of the non-professional investor. The first class should be reserved invariably for speculators, and a speculator may be defined as one who hazards all to gain much. It is with mining as an investment, however, that this discussion is concerned.
Mining investments come in two types: prospecting ventures and developed mines. Prospecting ventures are those where little or no ore is visible, while developed mines have a measurable or reasonably anticipated quantity of ore. The significant risks, as well as the potential hidden treasures of mining, mainly belong to the first type. Although all mines must go through the prospecting phase, the core of the metal production industry relies on developed mines, and these are the ones non-professional investors should focus on. The first type should always be left to speculators, who are individuals willing to risk everything for the chance to gain a lot. This discussion, however, is specifically about mining as an investment.
Risk in Valuation of Mines.—Assuming a competent collection of data and efficient management of the property, the risks in valuing are from step to step:— Page 182
Risk in Valuation of Mines.—Assuming a skilled collection of data and effective management of the property, the risks in valuation occur at each stage:— Page 182
1. | The risk of continuity in metal contents beyond sample faces. |
2. | The risk of continuity in volume through the blocks estimated. |
3. | The risk of successful metallurgical treatment. |
4. | The risk of metal prices, in all but gold. |
5. | The risk of properly estimating costs. |
6. | The risk of extension of the ore beyond exposures. |
7. | The risk of management. |
As to the continuity of values and volumes through the estimated area, the experience of hundreds of engineers in hundreds of mines has shown that when the estimates are based on properly secured data for "proved ore," here at least there is absolutely no hazard. Metallurgical treatment, if determined by past experience on the ore itself, carries no chance; and where determined by experiment, the risk is eliminated if the work be sufficiently exhaustive. The risk of metal price is simply a question of how conservative a figure is used in estimating. It can be eliminated if a price low enough be taken. Risk of extension in depth or beyond exposures cannot be avoided. It can be reduced in proportion to the distance assumed. Obviously, if no extension is counted, there is nothing chanced. The risk of proper appreciation of costs is negligible where experience in the district exists. Otherwise, it can be eliminated if a sufficiently large allowance is taken. The risk of failure to secure good management can be eliminated if proved men are chosen.
Regarding the consistency of values and volumes across the estimated area, the experience of countless engineers in numerous mines has shown that when estimates are based on well-secured data for "proven ore," there is absolutely no risk involved. Metallurgical treatment, if based on past experiences with the ore itself, poses no risk; and if determined through experimentation, the risk can be minimized if the work is thorough enough. The risk associated with metal prices is simply a matter of how conservative the estimated figure is. It can be eliminated by using a sufficiently low price. The risk of extending operations in depth or beyond existing exposures cannot be completely avoided. However, it can be reduced by adjusting the assumed distance. Clearly, if no extension is considered, there is no risk involved. The risk of accurately estimating costs is minimal when there is prior experience in the area. Otherwise, it can be mitigated by making a sufficiently large allowance. The risk of failing to secure competent management can be eliminated by hiring proven individuals.
There is, therefore, a basic value to every mine. The "proved" ore taken on known metallurgical grounds, under known conditions of costs on minimum prices of metals, has a value as certain as that of money in one's own vault. This is the value previously referred to as the "A" value. If the price (and interest on it pending recovery) falls within this amount, there is no question that the mine is worth the price. What the risk is in mining is simply what amount the price of the investment demands shall be won from extension of the deposit beyond known Page 183 exposures, or what higher price of metal must be realized than that calculated in the "A" value. The demands on this X, Y portion of the mine can be converted into tons of ore, life of production, or higher prices, and these can be weighed with the geological weights and the industrial outlook.
There is, therefore, a fundamental value for every mine. The "proved" ore found based on established metallurgical standards, under known cost conditions and minimum metal prices, has a value as reliable as cash in your own vault. This is the value that was previously referred to as the "A" value. If the price (and the interest on it until it’s recovered) falls within this range, there's no doubt that the mine is worth the price. The risk in mining is simply how much more the investment price demands will come from extending the deposit beyond known Page 183 exposures, or what higher metal price needs to be achieved compared to that calculated in the "A" value. The requirements for this X, Y part of the mine can be translated into tons of ore, production lifespan, or higher prices, which can then be evaluated alongside geological factors and the industrial outlook.
Mines compared to Other Commercial Enterprises.—The profits from a mining venture over and above the bed-rock value A, that is, the return to be derived from more extensive ore-recovery and a higher price of metal, may be compared to the value included in other forms of commercial enterprise for "good-will." Such forms of enterprise are valued on a basis of the amount which will replace the net assets plus (or minus) an amount for "good-will," that is, the earning capacity. This good-will is a speculation of varying risk depending on the character of the enterprise. For natural monopolies, like some railways and waterworks, the risk is less and for shoe factories more. Even natural monopolies are subject to the risks of antagonistic legislation and industrial storms. But, eliminating this class of enterprise, the speculative value of a good-will involves a greater risk than prospective value in mines, if properly measured; because the dangers of competition and industrial storms do not enter to such a degree, nor is the future so dependent upon the human genius of the founder or manager. Mining has reached such a stage of development as a science that management proceeds upon comparatively well-known lines. It is subject to known checks through the opportunity of comparisons by which efficiency can be determined in a manner more open for the investor to learn than in any other form of industry. While in mining an estimate of a certain minimum of extension in depth, as indicated by collateral factors, may occasionally fall short, it will, in nine cases out of ten, be exceeded. If investment in mines be spread over ten cases, similarly valued as to minimum of extension, the risk has been virtually eliminated. The industry, if reduced to the above basis for financial guidance, is a more profitable business and is one of less hazards than competitive forms of commercial enterprises.
Mines compared to Other Commercial Enterprises.—The profits from a mining venture beyond the basic value A, which comes from more extensive ore extraction and a higher metal price, can be compared to the value found in other types of businesses for "goodwill." These businesses are valued based on the amount that would replace their net assets plus (or minus) a value for "goodwill," which refers to their earning potential. This goodwill involves speculation with varying risks, depending on the nature of the business. For natural monopolies, like some railways and waterworks, the risk is lower, while it's higher for shoe factories. Even natural monopolies face risks from hostile legislation and economic fluctuations. However, if we set aside this category of business, the speculative value of goodwill carries more risk than the potential value in mines when properly assessed. This is because the threats of competition and economic downturns are not as pronounced, nor is the future as reliant on the talent of the founder or manager. Mining has advanced to the point where management follows relatively well-established methods. It is subject to known checks through opportunities for comparison that allow investors to better assess efficiency than in any other industry. While in mining, an estimate of a certain minimum depth based on various factors may occasionally fall short, in nine out of ten cases, it will be exceeded. When investing in mines is distributed across ten cases, which all have similar minimum depth estimates, the risk is essentially eliminated. When viewed through this lens for financial guidance, the industry is a more profitable endeavor and comes with fewer risks than competitive business forms.
In view of what has been said before, it may be unnecessary Page 184 to refer again to the subject, but the constant reiteration by wiseacres that the weak point in mining investments lies in their short life and possible loss of capital, warrants a repetition that the A, B, C of proper investment in mines is to be assured, by the "A" value, of a return of the whole or major portion of the capital. The risk of interest and profit may be deferred to the X, Y value, and in such case it is on a plane with "good-will." It should be said at once to that class who want large returns on investment without investigation as to merits, or assurance as to the management of the business, that there is no field in this world for the employment of their money at over 4%.
Given what has been discussed earlier, it might be unnecessary Page 184 to revisit the topic, but the constant reminders from experts that the main drawback of mining investments is their short lifespan and potential capital loss justify repeating that the A, B, C of successful mining investments is to ensure, through the "A" value, a return of the complete or major part of the capital. The risks associated with interest and profit can be linked to the X, Y value, which places it on the same level as "good-will." It's important to address right away those who expect high returns on their investments without looking into the merits or securing assurance about the business management, as there is no opportunity in this world for them to invest their money at over 4%.
Unfortunately for the reputation of the mining industry, and metal mines especially, the business is often not conducted or valued on lines which have been outlined in these chapters. There is often the desire to sell stocks beyond their value. There is always the possibility that extension in depth will reveal a glorious Eldorado. It occasionally does, and the report echoes round the world for years, together with tributes to the great judgment of the exploiters. The volume of sound allures undue numbers of the venturesome, untrained, and ill-advised public to the business, together with a mob of camp-followers whose objective is to exploit the ignorant by preying on their gambling instincts. Thus a considerable section of metal mining industry is in the hands of these classes, and a cloud of disrepute hangs ever in the horizon.
Unfortunately for the reputation of the mining industry, especially metal mines, business is often not conducted or valued according to the principles outlined in these chapters. There’s often a temptation to sell stocks for more than they’re worth. There’s always a chance that drilling deeper will uncover a fantastic treasure. Sometimes it does, and the news spreads globally for years, along with praise for the great insight of the investors. The noise attracts an excessive number of adventurous, inexperienced, and misinformed people into the business, along with a crowd of opportunists whose aim is to exploit the naive by taking advantage of their gambling instincts. As a result, a significant part of the metal mining industry is controlled by these groups, and a cloud of disrepute always lingers on the horizon.
There has been a great educational campaign in progress during the past few years through the technical training of men for conduct of the industry, by the example of reputable companies in regularly publishing the essential facts upon which the value of their mines is based, and through understandable nontechnical discussion in and by some sections of the financial and general press. The real investor is being educated to distinguish between reputable concerns and the counters of gamesters. Moreover, yearly, men of technical knowledge are taking a stronger and more influential part in mining finance and in the direction of mining and exploration companies. The net result of these forces will be to put mining on a better plane.
There has been a significant educational campaign ongoing over the past few years focused on training individuals for roles in the industry. This has been aided by reputable companies regularly publishing the key information that underpins the value of their mines, along with clear, non-technical discussions in parts of the financial and general press. Real investors are learning to tell the difference between trustworthy companies and those who are just trying to make a quick buck. Additionally, each year, more knowledgeable professionals are playing a bigger and more impactful role in mining finance and in guiding mining and exploration companies. The overall outcome of these efforts will be to improve the mining sector.
Page 185 CHAPTER XX.
The Character, Training, and Obligations of the Mining Engineering Profession.
The Nature, Training, and Responsibilities of the Mining Engineering Profession.
In a discussion of some problems of metal mining from the point of view of the direction of mining operations it may not be amiss to discuss the character of the mining engineering profession in its bearings on training and practice, and its relations to the public.
In discussing some issues related to metal mining from the perspective of how mining operations are directed, it might be helpful to consider the nature of the mining engineering profession in relation to training and practice, as well as its connection to the public.
The most dominant characteristic of the mining engineering profession is the vast preponderance of the commercial over the technical in the daily work of the engineer. For years a gradual evolution has been in progress altering the larger demands on this branch of the engineering profession from advisory to executive work. The mining engineer is no longer the technician who concocts reports and blue prints. It is demanded of him that he devise the finance, construct and manage the works which he advises. The demands of such executive work are largely commercial; although the commercial experience and executive ability thus become one pier in the foundation of training, the bridge no less requires two piers, and the second is based on technical knowledge. Far from being deprecated, these commercial phases cannot be too strongly emphasized. On the other hand, I am far from contending that our vocation is a business rather than a profession.
The most significant aspect of the mining engineering profession is the overwhelming focus on commercial responsibilities over technical tasks in the engineer's daily work. For years, there has been a gradual shift transforming the larger expectations of this engineering field from advisory roles to executive responsibilities. The mining engineer is no longer just the technician who creates reports and blueprints. Instead, he is required to handle finances, construct, and manage the projects he advises on. The demands of these executive roles are largely commercial; while the commercial experience and executive skills form one crucial part of the foundation of training, the other part is rooted in technical knowledge. These commercial aspects should be emphasized, not downplayed. However, I also want to make it clear that I do not believe our profession is merely a business.
For many years after the dawn of modern engineering, the members of our profession were men who rose through the ranks of workmen, and as a result, we are to this day in the public mind a sort of superior artisan, for to many the engine-driver is equally an engineer with the designer of the engine, yet their real relation is but as the hand to the brain. At a later period the recruits entered by apprenticeship to those men who had established their intellectual superiority to their fellow-workers. Page 186 These men were nearly always employed in an advisory way—subjective to the executive head.
For many years after modern engineering began, the people in our profession were men who worked their way up from being laborers. Because of this, we are still seen by the public as a kind of elevated craftsman; to many, the engine-driver is just as much an engineer as the designer of the engine, even though their actual relationship is more like that of the hand to the brain. Later on, new recruits were brought in through apprenticeships under those who had proven their intellectual superiority over their coworkers. Page 186 These men were almost always employed in an advisory capacity, answering to the executive head.
During the last few decades, the advance of science and the complication of industry have demanded a wholly broader basis of scientific and general training for its leaders. Executive heads are demanded who have technical training. This has resulted in the establishment of special technical colleges, and compelled a place for engineering in the great universities. The high intelligence demanded by the vocation itself, and the revolution in training caused by the strengthening of its foundations in general education, has finally, beyond all question, raised the work of application of science to industry to the dignity of a profession on a par with the law, medicine, and science. It demands of its members equally high mental attainments,—and a more rigorous training and experience. Despite all this, industry is conducted for commercial purposes, and leaves no room for the haughty intellectual superiority assumed by some professions over business callings.
Over the past few decades, advancements in science and the complexities of industry have required a much broader foundation of scientific and general training for its leaders. There is a demand for executives who have technical expertise. This has led to the creation of specialized technical colleges and has established a place for engineering in major universities. The high level of intelligence required for the profession itself, along with the transformation in training resulting from the strengthening of its foundations in general education, has undoubtedly elevated the application of science in industry to the status of a profession, on par with law, medicine, and science. It requires its members to have high intellectual capabilities and a more rigorous level of training and experience. Despite all this, industry operates for commercial purposes and does not allow for the arrogant intellectual superiority that some professions assume over business roles.
There is now demanded of the mining specialist a wide knowledge of certain branches of civil, mechanical, electrical, and chemical engineering, geology, economics, the humanities, and what not; and in addition to all this, engineering sense, executive ability, business experience, and financial insight. Engineering sense is that fine blend of honesty, ingenuity, and intuition which is a mental endowment apart from knowledge and experience. Its possession is the test of the real engineer. It distinguishes engineering as a profession from engineering as a trade. It is this sense that elevates the possessor to the profession which is, of all others, the most difficult and the most comprehensive. Financial insight can only come by experience in the commercial world. Likewise must come the experience in technical work which gives balance to theoretical training. Executive ability is that capacity to coördinate and command the best results from other men,—it is a natural endowment. which can be cultivated only in actual use.
Now, mining specialists are expected to have extensive knowledge in various areas, including civil, mechanical, electrical, and chemical engineering, geology, economics, the humanities, and more. On top of that, they need engineering intuition, leadership skills, business experience, and financial insight. Engineering intuition is that unique combination of honesty, creativity, and instinct that is a mental gift separate from just knowledge and experience. Having this quality is what defines a true engineer. It sets engineering as a profession apart from it being merely a trade. This intuition is what elevates someone to a profession that is, above all others, the most challenging and comprehensive. Financial insight comes only through experience in the business world. Similarly, hands-on technical experience is necessary to balance theoretical training. Leadership skills refer to the ability to coordinate and achieve the best results from others—it's a natural talent that can only be developed through practical application.
The practice of mine engineering being so large a mixture of business, it follows that the whole of the training of this Page 187 profession cannot be had in schools and universities. The commercial and executive side of the work cannot be taught; it must be absorbed by actual participation in the industry. Nor is it impossible to rise to great eminence in the profession without university training, as witness some of our greatest engineers. The university can do much; it can give a broad basis of knowledge and mental training, and can inculcate moral feeling, which entitles men to lead their fellows. It can teach the technical fundamentals of the multifold sciences which the engineer should know and must apply. But after the university must come a schooling in men and things equally thorough and more arduous.
The field of mine engineering is such a complex blend of business that much of the training for this Page 187 profession can't be completed in schools and universities. The commercial and hands-on aspects of the job can't be taught; they have to be learned through real experience in the industry. It’s also possible to achieve great success in this field without a university education, as seen with some of our top engineers. Universities can provide a solid foundation of knowledge and mental training, along with instilling a sense of ethics that qualifies individuals to lead others. They can teach the essential technical principles across various sciences that engineers should know and apply. However, after completing university, further training in real-world skills and experiences is required, and this can be equally challenging and demanding.
In this predominating demand for commercial qualifications over the technical ones, the mining profession has differentiated to a great degree from its brother engineering branches. That this is true will be most apparent if we examine the course through which engineering projects march, and the demands of each stage on their road to completion.
In today's overwhelming preference for business qualifications over technical ones, the mining profession has significantly set itself apart from other engineering fields. This is clearly evident when we look at the progression of engineering projects and the requirements at each stage leading to their completion.
The life of all engineering projects in a general way may be divided into five phases:[*]—
The life of all engineering projects can generally be divided into five phases:[*]—
[Footnote *: These phases do not necessarily proceed step by step. For an expanding works especially, all of them may be in process at the same time, but if each item be considered to itself, this is the usual progress, or should be when properly engineered.]
[Footnote *: These phases don’t always happen in a strict order. In the case of expanding projects, all of them may be happening simultaneously, but if each item is looked at individually, this is the normal progress, or at least it should be when managed correctly.]
1. | Determination of the value of the project. |
2. | Determination of the method of attack. |
3. | The detailed delineation of method, means, and tools. |
4. | The execution of the works. |
5. | The operation of the completed works. |
These various stages of the resolution of an engineering project require in each more or less of every quality of intellect, training, and character. At the different stages, certain of these qualities are in predominant demand: in the first stage, financial insight; in the second, "engineering sense"; in the third, training and experience; in the fourth and fifth, executive ability.
These different stages of resolving an engineering project each require varying degrees of intellectual quality, training, and character. At each stage, specific qualities are more in demand: in the first stage, it's financial insight; in the second, "engineering sense"; in the third, training and experience; and in the fourth and fifth, executive ability.
A certain amount of compass over the project during the Page 188 whole five stages is required by all branches of the engineering profession,—harbor, canal, railway, waterworks, bridge, mechanical, electrical, etc.; but in none of them so completely and in such constant combination is this demanded as in mining.
A certain level of oversight over the project during the Page 188 entire five stages is required by all branches of the engineering profession—harbor, canal, railway, waterworks, bridge, mechanical, electrical, etc.; however, it is never as fully integrated and consistently combined as it is in mining.
The determination of the commercial value of projects is a greater section of the mining engineer's occupation than of the other engineering branches. Mines are operated only to earn immediate profits. No question of public utility enters, so that all mining projects have by this necessity to be from the first weighed from a profit point of view alone. The determination of this question is one which demands such an amount of technical knowledge and experience that those who are not experts cannot enter the field,—therefore the service of the engineer is always demanded in their satisfactory solution. Moreover, unlike most other engineering projects, mines have a faculty of changing owners several times during their career, so that every one has to survive a periodic revaluation. From the other branches of engineering, the electrical engineer is the most often called upon to weigh the probabilities of financial success of the enterprise, but usually his presence in this capacity is called upon only at the initial stage, for electrical enterprises seldom change hands. The mechanical and chemical branches are usually called upon for purely technical service on the demand of the operator, who decides the financial problems for himself, or upon works forming but units in undertakings where the opinion on the financial advisability is compassed by some other branch of the engineering profession. The other engineering branches, even less often, are called in for financial advice, and in those branches involving works of public utility the profit-and-loss phase scarcely enters at all.
The assessment of the commercial value of projects is a larger part of a mining engineer's job than in other engineering fields. Mines exist solely to generate immediate profits. There's no consideration for public utility, so all mining projects must be evaluated solely from a profit perspective from the start. Determining this requires a level of technical expertise and experience that non-experts can't engage with, which is why engineers are always needed to find satisfactory solutions. Additionally, unlike many other engineering projects, mines can change ownership several times throughout their lifespan, meaning they need to undergo periodic revaluation. Among the various engineering disciplines, electrical engineers are most frequently consulted to assess the likelihood of financial success for projects, but usually, their input is sought only at the beginning since electrical projects rarely change hands. The mechanical and chemical fields are typically brought in for purely technical services at the request of the operator, who makes their own financial decisions, or for projects that are only parts of larger undertakings where financial feasibility is evaluated by another engineering discipline. Other engineering fields are even less frequently called upon for financial advice, and in those areas related to public utility, profit-and-loss considerations are generally not a factor.
Given that the project has been determined upon, and that the enterprise has entered upon the second stage, that of determination of method of attack, the immediate commercial result limits the mining engineer's every plan and design to a greater degree than it does the other engineering specialists. The question of capital and profit dogs his every footstep, for all mines are ephemeral; the life of any given mine is short. Page 189 Metal mines have indeed the shortest lives of any. While some exceptional ones may produce through one generation, under the stress of modern methods a much larger proportion extend only over a decade or two. But of more pertinent force is the fact that as the certain life of a metal mine can be positively known in most cases but a short period beyond the actual time required to exhaust the ore in sight, not even a decade of life to the enterprise is available for the estimates of the mining engineer. Mining works are of no value when the mine is exhausted; the capital invested must be recovered in very short periods, and therefore all mining works must be of the most temporary character that will answer. The mining engineer cannot erect a works that will last as long as possible; it is to last as long as the mine only, and, in laying it out, forefront in his mind must be the question, Can its cost be redeemed in the period of use of which I am certain it will find employment? If not, will some cheaper device, which gives less efficiency, do? The harbor engineer, the railway engineer, the mechanical engineer, build as solidly as they can, for the demand for the work will exist till after their materials are worn out, however soundly they construct.
Given that the project has been decided on and that the enterprise has entered the second stage, which is determining the method of attack, the immediate commercial outcome restricts the mining engineer's plans and designs more than it does those of other engineering specialists. The issues of capital and profit closely follow him, as all mines are temporary; the lifespan of any specific mine is short. Page 189 Metal mines, in fact, have the shortest lifespans of all. While some exceptional ones may produce for an entire generation, due to modern methods, a much larger number last only a decade or two. More importantly, the lifespan of a metal mine can usually be accurately estimated to be only a short time beyond what it takes to extract the visible ore, often leaving less than a decade for the mining engineer's projections. Mining operations are worthless once the mine is depleted; the capital invested must be recouped in very short timeframes. Thus, all mining operations must be as temporary as possible while still being effective. The mining engineer cannot build operations that will last indefinitely; they must only last as long as the mine does. In planning these operations, he must constantly ask himself, Can the cost be recovered in the time I know it will be in use? If not, is there a cheaper solution that is less effective? In contrast, harbor engineers, railway engineers, and mechanical engineers construct as robustly as they can, because the demand for their work will continue even after their materials have worn out, regardless of how well they build.
Our engineer cousins can, in a greater degree by study and investigation, marshal in advance the factors with which they have to deal. The mining engineer's works, on the other hand, depend at all times on many elements which, from the nature of things, must remain unknown. No mine is laid bare to study and resolve in advance. We have to deal with conditions buried in the earth. Especially in metal mines we cannot know, when our works are initiated, what the size, mineralization, or surroundings of the ore-bodies will be. We must plunge into them and learn,—and repent. Not only is the useful life of our mining works indeterminate, but the very character of them is uncertain in advance. All our works must be in a way doubly tentative, for they are subject to constant alterations as they proceed.
Our engineering counterparts can, to a greater extent through study and research, organize the factors they need to address in advance. In contrast, the work of the mining engineer consistently relies on many elements that, by their very nature, must remain unknown. No mine is fully exposed for examination and resolution beforehand. We confront conditions buried in the earth. Particularly in metal mines, we can't predict, when we start our work, the size, mineral content, or environment of the ore bodies. We have to dive into them and learn—often regretting it. Not only is the lifespan of our mining operations uncertain, but their very nature is unpredictable from the start. All our efforts must be somewhat doubly tentative, as they are subject to constant changes as we move forward.
Not only does this apply to our initial plans, but to our daily amendment of them as we proceed into the unknown. Mining engineering is, therefore, never ended with the initial determination Page 190 of a method. It is called upon daily to replan and reconceive, coincidentally with the daily progress of the constructions and operation. Weary with disappointment in his wisest conception, many a mining engineer looks jealously upon his happier engineering cousin, who, when he designs a bridge, can know its size, its strains, and its cost, and can wash his hands of it finally when the contractor steps in to its construction. And, above all, it is no concern of his whether it will pay. Did he start to build a bridge over a water, the width or depth or bottom of which he could not know in advance, and require to get its cost back in ten years, with a profit, his would be a task of similar harassments.
Not only does this apply to our initial plans but also to our daily adjustments as we move into the unknown. Mining engineering is, therefore, never finished with the initial decision Page 190 of a method. It requires daily replanning and rethinking, coinciding with the ongoing progress of construction and operation. Frustrated by his most thoughtful ideas, many mining engineers envy their luckier engineering counterparts, who, when designing a bridge, can determine its size, its stresses, and its cost, and can hand it off completely once the contractor takes over the building phase. And, above all, it’s not their concern whether it will be profitable. If they started to build a bridge over a body of water whose width, depth, or the bottom they couldn't know beforehand, and needed to recover its costs in ten years with a profit, their job would be just as stressful.
As said before, it is becoming more general every year to employ the mining engineer as the executive head in the operation of mining engineering projects, that is, in the fourth and fifth stages of the enterprise. He is becoming the foreman, manager, and president of the company, or as it may be contended by some, the executive head is coming to have technical qualifications. Either way, in no branch of enterprise founded on engineering is the operative head of necessity so much a technical director. Not only is this caused by the necessity of executive knowledge before valuations can be properly done, but the incorporation of the executive work with the technical has been brought about by several other forces. We have a type of works which, by reason of the new conditions and constant revisions which arise from pushing into the unknown coincidentally with operating, demands an intimate continuous daily employment of engineering sense and design through the whole history of the enterprise. These works are of themselves of a character which requires a constant vigilant eye on financial outcome. The advances in metallurgy, and the decreased cost of production by larger capacities, require yearly larger, more complicated, and more costly plants. Thus, larger and larger capitals are required, and enterprise is passing from the hands of the individual to the financially stronger corporation. This altered position as to the works and finance has made keener demands, both technically and in an administrative way, for the highly trained Page 191 man. In the early stages of American mining, with the moderate demand on capital and the simpler forms of engineering involved, mining was largely a matter of individual enterprise and ownership. These owners were men to whom experience had brought some of the needful technical qualifications. They usually held the reins of business management in their own hands and employed the engineer subjectively, when they employed him at all. They were also, as a rule, distinguished by their contempt for university-trained engineers.
As mentioned earlier, it's becoming increasingly common each year to hire mining engineers as the executive leaders in the operation of mining engineering projects, particularly in the fourth and fifth stages of the process. They’re taking on roles as foremen, managers, and company presidents, and some might argue that these executive heads are acquiring technical qualifications. Regardless, in no area of engineering-based enterprise is the operational head necessarily just a technical director. This shift is not only due to the need for executive knowledge to properly assess valuations but also because the integration of executive and technical work has been influenced by several other factors. We now have types of projects that, due to new conditions and ongoing adjustments resulting from exploration and operation, require daily engagement with engineering insight and design throughout the entire project lifecycle. These projects inherently demand continuous oversight on financial performance. Advances in metallurgy and reduced production costs through increased capacities necessitate ever-larger, more complex, and more expensive plants. Consequently, the need for greater financial investments is growing, with ownership shifting from individuals to financially robust corporations. This change in the nature of projects and finance has intensified the demand for highly skilled Page 191 professionals, both technically and administratively. In the early days of American mining, with modest capital needs and simpler engineering challenges, mining was primarily about individual initiative and ownership. These owners often gained the necessary technical skills through experience. They typically managed their operations personally and only hired engineers when absolutely necessary, often showing disdain for those with university training.
The gradually increasing employment of the engineer as combined executive and technical head, was largely of American development. Many English and European mines still maintain the two separate bureaus, the technical and the financial. Such organization is open to much objection from the point of view of the owner's interests, and still more from that of the engineer. In such an organization the latter is always subordinate to the financial control,—hence the least paid and least respected. When two bureaus exist, the technical lacks that balance of commercial purpose which it should have. The ambition of the theoretical engineer, divorced from commercial result, is complete technical nicety of works and low production costs without the regard for capital outlay which the commercial experience and temporary character of mining constructions demand. On the other hand, the purely financial bureau usually begrudges the capital outlay which sound engineering may warrant. The result is an administration that is not comparable to the single head with both qualifications and an even balance in both spheres. In America, we still have a relic of this form of administration in the consulting mining engineer, but barring his functions as a valuer of mines, he is disappearing in connection with the industry, in favor of the manager, or the president of the company, who has administrative control. The mining engineer's field of employment is therefore not only wider by this general inclusion of administrative work, but one of more responsibility. While he must conduct all five phases of engineering projects coincidentally, the other branches of the profession are more or less confined to one phase or another. They can draw sharper Page 192 limitations of their engagements or specialization and confine themselves to more purely technical work. The civil engineer may construct railway or harbor works; the mechanical engineer may design and build engines; the naval architect may build ships; but given that he designed to do the work in the most effectual manner, it is no concern of his whether they subsequently earn dividends. He does not have to operate them, to find the income, to feed the mill, or sell the product. The profit and loss does not hound his footsteps after his construction is complete.
The increasing role of engineers as both executives and technical leaders has largely developed in America. Many English and European mines still keep the technical and financial operations separate. This setup raises significant concerns from both the owner's perspective and more so from the engineer's viewpoint. In such arrangements, engineers are often subordinate to financial oversight, making them the lowest paid and least respected. When there are two separate departments, the technical side lacks the commercial balance it needs. The theoretical engineer aims for perfect technical execution and low production costs without considering the capital investment that mining projects require. On the flip side, the financial department often resents the capital that solid engineering practices may necessitate. The result is a management approach that falls short compared to having one leader with expertise in both areas. In America, we still see a remnant of this management style in the consulting mining engineer, but except for roles as mine evaluators, they are fading from the industry in favor of managers or company presidents who have overall administrative control. Consequently, the mining engineer's role has become broader, encompassing more administrative responsibilities and greater accountability. While they must oversee all aspects of engineering projects simultaneously, other engineering fields tend to focus on specific areas. They can set clearer boundaries for their roles or specialize in purely technical tasks. A civil engineer might build railways or docks; a mechanical engineer might design and construct engines; a naval architect may create ships. However, once they complete their work effectively, it doesn't matter to them whether these projects generate profits. They aren't responsible for operating them, securing income, maintaining production, or selling the output. The ups and downs of profitability don't follow them once their construction is done.
Although it is desirable to emphasize the commercial side of the practice of the mining engineer's profession, there are other sides of no less moment. There is the right of every red-blooded man to be assured that his work will be a daily satisfaction to himself; that it is a work which is contributing to the welfare and advance of his country; and that it will build for him a position of dignity and consequence among his fellows.
Although it's important to highlight the business aspect of being a mining engineer, there are other equally important aspects. Every passionate person deserves to feel that their work is fulfilling; that it contributes to the progress and well-being of their country; and that it earns them a respected and significant role among their peers.
There are the moral and public obligations upon the profession. There are to-day the demands upon the engineers which are the demands upon their positions as leaders of a great industry. In an industry that lends itself so much to speculation and chicanery, there is the duty of every engineer to diminish the opportunity of the vulture so far as is possible. Where he can enter these lists has been suggested in the previous pages. Further than to the "investor" in mines, he has a duty to his brothers in the profession. In no profession does competition enter so obscurely, nor in no other are men of a profession thrown into such terms of intimacy in professional work. From these causes there has arisen a freedom of disclosure of technical results and a comradery of members greater than that in any other profession. No profession is so subject to the capriciousness of fortune, and he whose position is assured to-day is not assured to-morrow unless it be coupled with a consideration of those members not so fortunate. Especially is there an obligation to the younger members that they may have opportunity of training and a right start in the work.
There are moral and public responsibilities that come with the profession. Today, engineers face demands that come from their roles as leaders in a significant industry. In a field so prone to speculation and trickery, it's the duty of every engineer to reduce opportunities for exploitation as much as possible. The places where they can make a difference have been discussed in earlier sections. Beyond just the "investor" in mines, they also have a responsibility to their fellow professionals. No other profession experiences competition in such a subtle way, nor are its members so intimately connected in their work. Because of this, there has developed a culture of sharing technical results and a camaraderie among members that is stronger than in any other field. No profession is as vulnerable to the whims of fortune, and someone whose position is secure today may not be tomorrow unless they also consider those members who are not as fortunate. There is a particular obligation to younger members to ensure they have the chance for training and a good start in their careers.
The very essence of the profession is that it calls upon its members to direct men. They are the officers in the great Page 193 industrial army. From the nature of things, metal mines do not, like our cities and settlements, lie in those regions covered deep in rich soils. Our mines must be found in the mountains and deserts where rocks are exposed to search. Thus they lie away from the centers of comfort and culture,—they are the outposts of civilization. The engineer is an officer on outpost duty, and in these places he is the camp leader. By his position as a leader in the community he has a chieftainship that carries a responsibility besides mere mine management. His is the responsibility of example in fair dealing and good government in the community.
The core of the profession is that it requires its members to lead people. They are the officers in the vast Page 193 industrial workforce. Naturally, metal mines aren't located in areas rich with soil like our cities and towns. Our mines have to be found in the mountains and deserts where the rocks can be exposed for exploration. So, they are away from the centers of comfort and culture—essentially, they are the frontiers of civilization. The engineer serves as an officer on duty at these outposts, and in these locations, he acts as the leader of the camp. Due to his role as a community leader, he holds a responsibility that goes beyond just managing the mine. He must also set a standard for fair dealings and good governance in the community.
In but few of its greatest works does the personality of its real creator reach the ears of the world; the real engineer does not advertise himself. But the engineering profession generally rises yearly in dignity and importance as the rest of the world learns more of where the real brains of industrial progress are. The time will come when people will ask, not who paid for a thing, but who built it.
In only a few of its greatest works does the personality of its true creator become known to the world; the real engineer doesn’t make a big deal out of themselves. However, the engineering profession continues to gain respect and significance each year as society understands more about where the true genius of industrial progress lies. The day will come when people will no longer ask who funded something, but who actually built it.
To the engineer falls the work of creating from the dry bones of scientific fact the living body of industry. It is he whose intellect and direction bring to the world the comforts and necessities of daily need. Unlike the doctor, his is not the constant struggle to save the weak. Unlike the soldier, destruction is not his prime function. Unlike the lawyer, quarrels are not his daily bread. Engineering is the profession of creation and of construction, of stimulation of human effort and accomplishment.
To the engineer goes the task of turning the dry facts of science into the dynamic world of industry. It’s his intellect and guidance that provide the comforts and necessities we rely on every day. Unlike a doctor, he isn’t constantly fighting to save the vulnerable. Unlike a soldier, destruction isn’t his main role. And unlike a lawyer, arguments aren’t what he deals with daily. Engineering is all about creation and construction, inspiring human effort and achievement.
Page 195 INDEX.
Accounts, 169.
Accounts, __A_TAG_PLACEHOLDER_0__.
Administration, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__.
Administrative reports, 178.
Admin reports, __A_TAG_PLACEHOLDER_0__.
Air-compression, 146.
Air compression, __A_TAG_PLACEHOLDER_0__.
-drills, 147.
-drills, __A_TAG_PLACEHOLDER_0__.
Alteration, secondary, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__.
Alternative shafts to inclined deposit, 63.
Alternative shafts to inclined deposit, __A_TAG_PLACEHOLDER_0__.
Amortization of capital and interest, 42.
Amortization of capital and interest, __A_TAG_PLACEHOLDER_0__.
Animals for underground transport, 134.
Animals for underground transport, __A_TAG_PLACEHOLDER_0__.
Annual demand for base metals, 38.
Annual demand for base metals, __A_TAG_PLACEHOLDER_0__.
report, 179.
report, __A_TAG_PLACEHOLDER_0__.
Artificial pillars, 121.
Artificial columns, __A_TAG_PLACEHOLDER_0__.
Assay foot, 10.
Test foot, __A_TAG_PLACEHOLDER_0__.
inch, 10.
inch, __A_TAG_PLACEHOLDER_0__.
of samples, 7.
of samples, __A_TAG_PLACEHOLDER_0__.
Assaying, 177.
Assaying, __A_TAG_PLACEHOLDER_0__.
A value of mine, 56.
A personal value of mine, __A_TAG_PLACEHOLDER_0__.
Averages, calculations, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__.
Bailing, 143.
Bailing, __A_TAG_PLACEHOLDER_0__.
Balance sheet, 179.
Balance sheet, __A_TAG_PLACEHOLDER_0__.
value of mine, 182.
my value, __A_TAG_PLACEHOLDER_0__.
Benches, 95.
Benches, __A_TAG_PLACEHOLDER_0__.
Bend in combined shafts, 59.
Bend in joined shafts, __A_TAG_PLACEHOLDER_0__.
Bins, 84.
Bins, __A_TAG_PLACEHOLDER_0__.
Blocked-out ore, 18.
Blocked ore, __A_TAG_PLACEHOLDER_0__.
Blocks, 13.
Blocks, __A_TAG_PLACEHOLDER_0__.
Bonanzas, origin, 28.
Bonanzas, origin, __A_TAG_PLACEHOLDER_0__.
Bonus systems, of work, 167.
Bonus systems for work, __A_TAG_PLACEHOLDER_0__.
Breaking ore, 115.
Breaking ore, __A_TAG_PLACEHOLDER_0__.
Broken Hill, levels, 119.
Broken Hill, levels, __A_TAG_PLACEHOLDER_0__.
ore-pillars, 120.
ore-pillars, __A_TAG_PLACEHOLDER_0__.
Cable-ways, 135.
Cable cars, __A_TAG_PLACEHOLDER_0__.
Cages, 132.
Cages, __A_TAG_PLACEHOLDER_0__.
Average calculations, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__.
of quantities of ore, 13.
of amounts of ore, __A_TAG_PLACEHOLDER_0__.
Capital expenditure, 170.
CapEx, __A_TAG_PLACEHOLDER_0__.
Caving systems, 122.
Cave systems, __A_TAG_PLACEHOLDER_0__.
Churn-drills, 92.
Churn drills, __A_TAG_PLACEHOLDER_0__.
Chutes, loading, in vertical shaft, 86.
Chutes, loading, in vertical shaft, __A_TAG_PLACEHOLDER_0__.
Ore classification in view, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__.
Combined shaft, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__, __A_TAG_PLACEHOLDER_4__, __A_TAG_PLACEHOLDER_5__.
Commercial value of projects, determination, 188.
Project value assessment, determination, __A_TAG_PLACEHOLDER_0__.
Compartments for shaft, 76.
Shaft compartments, __A_TAG_PLACEHOLDER_0__.
Compressed-air locomotives, 135.
Compressed air trains, __A_TAG_PLACEHOLDER_0__.
-air pumps, 141.
-air pumps, __A_TAG_PLACEHOLDER_0__.
vs. electricity for drills, 145.
vs. power for drills, __A_TAG_PLACEHOLDER_0__.
Content, average metal, determining, 1.
Content, average metal, determining, __A_TAG_PLACEHOLDER_0__.
metal, differences, 6.
metal, differences, __A_TAG_PLACEHOLDER_0__.
Contract work, 165.
Freelance work, __A_TAG_PLACEHOLDER_0__.
Copper, annual demand, 38.
Copper, yearly demand, __A_TAG_PLACEHOLDER_0__.
deposits, 1.
deposits, __A_TAG_PLACEHOLDER_0__.
ores, enrichment, 30.
ores, enhancement, __A_TAG_PLACEHOLDER_0__.
of equipment, 156.
of gear, __A_TAG_PLACEHOLDER_0__.
per foot of sinking, 64.
per foot of sinking, __A_TAG_PLACEHOLDER_0__.
Crosscuts, 86.
Crosscuts, __A_TAG_PLACEHOLDER_0__.
Cross-section of inclined deposit which must be attacked in depth, 68.
Cross-section of an inclined deposit that needs to be explored further, 68.
showing auxiliary vertical outlet, 66.
showing extra vertical outlet, __A_TAG_PLACEHOLDER_0__.
Crouch, J. J., 145.
Crouch, J. J., __A_TAG_PLACEHOLDER_0__.
foot contents of block, 13.
foot contents of block, __A_TAG_PLACEHOLDER_0__.
Deep-level mines, 60.
Deep mines, __A_TAG_PLACEHOLDER_0__.
Demand for metals, 35.
Demand for metals, __A_TAG_PLACEHOLDER_0__.
Departmental dissection of expenditures, 171.
Departmental breakdown of expenses, __A_TAG_PLACEHOLDER_0__.
Deposits, in situ, 1.
Deposits, in situ, __A_TAG_PLACEHOLDER_0__.
ore, classes, 24.
more, classes, __A_TAG_PLACEHOLDER_0__.
regularity, 88.
consistency, __A_TAG_PLACEHOLDER_0__.
size, 30.
size, __A_TAG_PLACEHOLDER_0__.
structure, 24.
structure, __A_TAG_PLACEHOLDER_0__.
Depth of exhaustion, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__.Page 196
Determination of average metal contents of ore, 3.
Determination of average metal contents of ore, 3.
of mines, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__.
Diamond-drilling, 93.
Diamond drilling, __A_TAG_PLACEHOLDER_0__.
Dip, 89.
Dip, __A_TAG_PLACEHOLDER_0__.
Direct-acting steam-pumps, 140.
Direct-acting steam pumps, __A_TAG_PLACEHOLDER_0__.
Distribution of values, 30.
Distribution of values, __A_TAG_PLACEHOLDER_0__.
Dividend, annual, present value, 46.
Dividend, annual, present value, __A_TAG_PLACEHOLDER_0__.
Dommeiler, 145.
Dommeiler, __A_TAG_PLACEHOLDER_0__.
Down holes, 100.
Down holes, __A_TAG_PLACEHOLDER_0__.
Drainage 138.
Drainage system __A_TAG_PLACEHOLDER_0__.
comparison of different systems, 143.
comparison of different systems, __A_TAG_PLACEHOLDER_0__.
systems, 140.
systems, __A_TAG_PLACEHOLDER_0__.
Drifts, 87.
Drifts, __A_TAG_PLACEHOLDER_0__.
Drill, requirements, 145.
Drill, specifications, __A_TAG_PLACEHOLDER_0__.
Drives, 87.
Drives, __A_TAG_PLACEHOLDER_0__.
Dry walling with timber caps, 91.
Drywalling with wood caps, __A_TAG_PLACEHOLDER_0__.
Efficiency, factors of, 162.
Efficiency factors, __A_TAG_PLACEHOLDER_0__.
of mass, 162.
of mass, __A_TAG_PLACEHOLDER_0__.
Electrical haulage, 135.
Electric hauling, __A_TAG_PLACEHOLDER_0__.
pumps, 141.
pumps, __A_TAG_PLACEHOLDER_0__.
Electricity for drills, 145.
Power for drills, __A_TAG_PLACEHOLDER_0__.
Engine, size for winding appliances, 131.
Engine, size for winding tools, __A_TAG_PLACEHOLDER_0__.
Engineer, mining, as executive, 190.
Mining executive, __A_TAG_PLACEHOLDER_0__.
Engineering projects, phases of, 187.
Engineering project phases, __A_TAG_PLACEHOLDER_0__.
Enrichment, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__.
at cross-veins, 24.
at cross-veins, __A_TAG_PLACEHOLDER_0__.
Entry, to mine, 58.
Entry, to me, __A_TAG_PLACEHOLDER_0__.
to vertical or horizontal deposits, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__.
Equipment, cost, 156.
Equipment, cost, __A_TAG_PLACEHOLDER_0__.
improvements, 152.
improvements, __A_TAG_PLACEHOLDER_0__.
Escape, 73.
Escape, __A_TAG_PLACEHOLDER_0__.
Examination of mining property, 54.
Review of mining property, __A_TAG_PLACEHOLDER_0__.
Excavation, supporting, 103.
Excavation, support, __A_TAG_PLACEHOLDER_0__.
Exhaustion, depth, 32.
Exhaustion, depth, __A_TAG_PLACEHOLDER_0__.
Expenditures, departmental dissection, 171.
Budget breakdown, departmental analysis, __A_TAG_PLACEHOLDER_0__.
mine, 170.
mine, __A_TAG_PLACEHOLDER_0__.
Extension in depth, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__.
Factor of safety in calculating averages of samples, 12.
Factor of safety in calculating averages of samples, 12.
Filling, 112.
Filling, __A_TAG_PLACEHOLDER_0__.
system combined with square-setting, 111.
system combined with square-layout, __A_TAG_PLACEHOLDER_0__.
waste, 107.
waste, __A_TAG_PLACEHOLDER_0__.
Fissure veins, 24.
Fissure veins, __A_TAG_PLACEHOLDER_0__.
Fissuring, 23.
Fissuring, __A_TAG_PLACEHOLDER_0__.
depth, 30.
depth, __A_TAG_PLACEHOLDER_0__.
Flat-back stope, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__.
Flexibility in drainage system, 138.
Flexible drainage system, __A_TAG_PLACEHOLDER_0__.
Floors, 31.
Floors, __A_TAG_PLACEHOLDER_0__.
Folding, 23.
Folding, __A_TAG_PLACEHOLDER_0__.
Foot-drilled system of contract work, 166.
Foot-drilled contracting system, __A_TAG_PLACEHOLDER_0__.
-hole system of contract work, 166.
-contract gig economy, __A_TAG_PLACEHOLDER_0__.
value, 10.
value, __A_TAG_PLACEHOLDER_0__.
Fraud, precautions against in sampling, 7.
Fraud prevention in sampling, __A_TAG_PLACEHOLDER_0__.
General expenses, 173.
General expenses, __A_TAG_PLACEHOLDER_0__.
Gold deposits, 1.
Gold deposits, __A_TAG_PLACEHOLDER_0__.
enrichment, 28.
enrichment, __A_TAG_PLACEHOLDER_0__.
Hammer drill type, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__.
Hand-drilling, 149.
Hand-drilling, __A_TAG_PLACEHOLDER_0__.
-trucking, 133.
-trucking, __A_TAG_PLACEHOLDER_0__.
Haulage, electrical, 135.
Transport, electrical, __A_TAG_PLACEHOLDER_0__.
equipment in shaft, 132.
equipment in shaft, __A_TAG_PLACEHOLDER_0__.
mechanical, 134.
mechanical, __A_TAG_PLACEHOLDER_0__.
Hole system of contract work, 165.
Freelance contract work, __A_TAG_PLACEHOLDER_0__.
Horizons of ore-deposits, 26.
Ore deposit horizons, __A_TAG_PLACEHOLDER_0__.
Horizontal deposits, entry, 62.
Horizontal deposits, entry, __A_TAG_PLACEHOLDER_0__.
stope, 98.
stope, __A_TAG_PLACEHOLDER_0__.
filled with waste, 108.
filled with junk, __A_TAG_PLACEHOLDER_0__.
Hydraulic pumps, 142.
Hydraulic pumps, __A_TAG_PLACEHOLDER_0__.
Impregnation deposits, 24.
Impregnation deposits, __A_TAG_PLACEHOLDER_0__.
Inch, assay, 10.
Inch, test, __A_TAG_PLACEHOLDER_0__.
Inclined deposits to be worked from outcrop or near it, 62.
Inclined deposits that can be mined from the surface or close to it, 62.
shaft, 64.
shaft, __A_TAG_PLACEHOLDER_0__.
Inclines, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__.
Infiltration type of deposits, 24.
Infiltration deposits, __A_TAG_PLACEHOLDER_0__.
Interest calculations in mine valuation, 43.
Interest calculations in mine valuation, __A_TAG_PLACEHOLDER_0__.
Iron hat, 27.
Iron helmet, __A_TAG_PLACEHOLDER_0__.
leaching, 27.
leaching, __A_TAG_PLACEHOLDER_0__.
Ivanhoe mine, West Australia, 112.
Ivanhoe mine, Western Australia, __A_TAG_PLACEHOLDER_0__.
Kibble, 132.
Kibble, __A_TAG_PLACEHOLDER_0__.
Labor, general technical data, 176.
Labor, tech specs, __A_TAG_PLACEHOLDER_0__.
handling, 161.
handling, __A_TAG_PLACEHOLDER_0__.
unions, 167.
unions, __A_TAG_PLACEHOLDER_0__.
Lateral underground transport, 133.
Underground lateral transport, __A_TAG_PLACEHOLDER_0__.
Le Roi mine, 112.
Le Roi mine, __A_TAG_PLACEHOLDER_0__.
Lead, annual demand, 38.
Lead, yearly demand, __A_TAG_PLACEHOLDER_0__.
deposits, 1.
deposits, __A_TAG_PLACEHOLDER_0__.
enriching, 27.
enriching, __A_TAG_PLACEHOLDER_0__.
prices, 1884-1908, 36.
prices, 1884-1908, __A_TAG_PLACEHOLDER_0__.
-zinc ores, enrichment, 30.
-zinc ores, enrichment, __A_TAG_PLACEHOLDER_0__.
Lenses, 24.
Lenses, __A_TAG_PLACEHOLDER_0__.
Levels, 87.
Levels, __A_TAG_PLACEHOLDER_0__.
of Broken Hill, 119.
of Broken Hill, __A_TAG_PLACEHOLDER_0__.
protection, 90.
protection, __A_TAG_PLACEHOLDER_0__.
Life, in sight, 44.
Life, in view, __A_TAG_PLACEHOLDER_0__.
of mine, 157.
of mine, __A_TAG_PLACEHOLDER_0__.
Locomotives, compressed-air, 135.
Locomotives, air-powered, __A_TAG_PLACEHOLDER_0__.
Lode mines, valuation, 1.
Lode mines, valuation, __A_TAG_PLACEHOLDER_0__.
Lodes, 24.
Lodes, __A_TAG_PLACEHOLDER_0__.
Long-wall stope, 98.
Longwall mining, __A_TAG_PLACEHOLDER_0__.
Machine-drill, performance, 149.
Drill machine, performance, __A_TAG_PLACEHOLDER_0__.
drilling, 145.
drilling, __A_TAG_PLACEHOLDER_0__.
vs. hand-drilling, 149.
vs. hand drilling, __A_TAG_PLACEHOLDER_0__.
Management, mine, 161.
Management, my, __A_TAG_PLACEHOLDER_0__.
Matte, 123.
Matte, __A_TAG_PLACEHOLDER_0__.
Mechanical efficiency of drainage machinery, 139.
Efficiency of drainage machinery, __A_TAG_PLACEHOLDER_0__.
equipment, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__.
Men for underground transport, 133.
Men for subway transport, __A_TAG_PLACEHOLDER_0__.
Metal content, determining, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__.
contents, differences, 6.
contents, differences, __A_TAG_PLACEHOLDER_0__.
demand for, 35.
demand for __A_TAG_PLACEHOLDER_0__.
mine, value, 1.
mine, worth, __A_TAG_PLACEHOLDER_0__.
Mines compared to other commercial enterprises, 183.
Mines vs. other businesses, __A_TAG_PLACEHOLDER_0__.
equipment, 124.
gear, __A_TAG_PLACEHOLDER_0__.
expenditures, 170.
expenses, __A_TAG_PLACEHOLDER_0__.
Mines—continued.
Mines—ongoing.
life of, 157.
life of, __A_TAG_PLACEHOLDER_0__.
metal, value of, 1.
metal, value of, __A_TAG_PLACEHOLDER_0__.
of moderate depths, 62.
of moderate depths, __A_TAG_PLACEHOLDER_0__.
valuation, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__, __A_TAG_PLACEHOLDER_4__, __A_TAG_PLACEHOLDER_5__.
Mining engineering profession, 185.
Mining engineering career, __A_TAG_PLACEHOLDER_0__.
Mt. Cenis tunnel, 145.
Mt. Cenis tunnel, __A_TAG_PLACEHOLDER_0__.
Morgan gold mine, 26.
Morgan gold mine, __A_TAG_PLACEHOLDER_0__.
Obligations of engineering profession, 192.
Engineering profession's obligations, __A_TAG_PLACEHOLDER_0__.
Ore, average width in block, 13.
Ore, average block width, __A_TAG_PLACEHOLDER_0__.
blocked-out, 17.
blocked out, __A_TAG_PLACEHOLDER_0__.
-bodies, 23.
-bodies, __A_TAG_PLACEHOLDER_0__.
shapes, 8.
shapes, __A_TAG_PLACEHOLDER_0__.
calculation of quantities of, 13.
calculation of quantities of, __A_TAG_PLACEHOLDER_0__.
-chutes in shrinkage-stoping, 115.
-chutes in shrinkage-stoping, __A_TAG_PLACEHOLDER_0__.
-deposits, classes, 24.
-deposits, classes, __A_TAG_PLACEHOLDER_0__.
determination of average metal contents, 3.
average metal content analysis, __A_TAG_PLACEHOLDER_0__.
developed, 17.
developed, __A_TAG_PLACEHOLDER_0__.
developing, 17.
developing, __A_TAG_PLACEHOLDER_0__.
expectant, 17.
expecting, __A_TAG_PLACEHOLDER_0__.
in sight, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__.
sight, classification, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__.
support in narrow stopes, 118.
support in tight stopes, __A_TAG_PLACEHOLDER_0__.
-shoots, 23.
-shoots, __A_TAG_PLACEHOLDER_0__.
weight of a cubic foot, 14.
weight of a cubic foot, __A_TAG_PLACEHOLDER_0__.
width for one sample, 5.
width for one sample, __A_TAG_PLACEHOLDER_0__.
Origin of deposit, 23.
Source of deposit, __A_TAG_PLACEHOLDER_0__.
Outcrop mines, 60.
Outcrop mining, __A_TAG_PLACEHOLDER_0__.
Output, factors limiting, 155.
Output, limiting factors, __A_TAG_PLACEHOLDER_0__.
giving least production cost, 154.
lowest production cost, __A_TAG_PLACEHOLDER_0__.
maximum, determination, 153.
max, resolve, __A_TAG_PLACEHOLDER_0__.
Overhand stapes, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__.
Overproduction of base metal, 158.
Overproduction of base metal, __A_TAG_PLACEHOLDER_0__.
Oxidation, 30.
Oxidation, __A_TAG_PLACEHOLDER_0__.
Patchwork plant, mechanical inefficiency of, 158.
Inefficient mechanical patchwork plant, __A_TAG_PLACEHOLDER_0__.
Pay areas, formation, 23.
Pay zones, structuring, __A_TAG_PLACEHOLDER_0__.
Pillars, artificial, 121.
Artificial pillars, __A_TAG_PLACEHOLDER_0__.
value of metal mine, 1.
value of metal mine, __A_TAG_PLACEHOLDER_0__.
Power conditions, 139.
Power conditions, __A_TAG_PLACEHOLDER_0__.
general technical data, 176.
general tech data, __A_TAG_PLACEHOLDER_0__.
sources, 126.
sources, __A_TAG_PLACEHOLDER_0__.
transmission, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__.
Preliminary inspection, 55.
Initial inspection, __A_TAG_PLACEHOLDER_0__.
Previous yield, 3.
Previous yield, __A_TAG_PLACEHOLDER_0__.
Price of metals, 35.
Metal prices, __A_TAG_PLACEHOLDER_0__.
Probable ore, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__.
Producing stage of mine, 58.
My current stage of production, __A_TAG_PLACEHOLDER_0__.
Profit and loss account, 179.
Profit and loss statement, __A_TAG_PLACEHOLDER_0__.
factors determining, 2.
factors influencing, __A_TAG_PLACEHOLDER_0__.
in sight, 16.
in view, __A_TAG_PLACEHOLDER_0__.
Proportional charges, 170.
Proportional fees, __A_TAG_PLACEHOLDER_0__.
Prospecting stage of mine, 58.
Prospecting phase of mine, __A_TAG_PLACEHOLDER_0__.
Prospective ore, 19.
Prospective ore, __A_TAG_PLACEHOLDER_0__.
value, 21.
value, __A_TAG_PLACEHOLDER_0__.
Protection of levels, 90.
Level protection, __A_TAG_PLACEHOLDER_0__.
Pumping systems, 140.
Pumping systems, __A_TAG_PLACEHOLDER_0__.
Pumps, compressed-air, 141.
Pumps, air compressors, __A_TAG_PLACEHOLDER_0__.
electrical, 141.
electrical, __A_TAG_PLACEHOLDER_0__.
hydraulic, 142.
hydraulic, __A_TAG_PLACEHOLDER_0__.
rod-driven, 142.
rod-driven, __A_TAG_PLACEHOLDER_0__.
Ratio of output to mine, 153.
Output-to-mine ratio, __A_TAG_PLACEHOLDER_0__.
Recovery of ore, 107.
Ore recovery, __A_TAG_PLACEHOLDER_0__.
Rectangular shaft, 74.
Rectangular shaft, __A_TAG_PLACEHOLDER_0__.
Redemption of capital and interest, 42.
Redemption of capital and interest, __A_TAG_PLACEHOLDER_0__.
Reduction of output, 158.
Lower output, __A_TAG_PLACEHOLDER_0__.
Regularity of deposit, 88.
Deposit frequency, __A_TAG_PLACEHOLDER_0__.
Reliability of drainage system, 139.
Drainage system reliability, __A_TAG_PLACEHOLDER_0__.
Replacement, 24.
Replacement, __A_TAG_PLACEHOLDER_0__.
Reports, 56.
Reports, __A_TAG_PLACEHOLDER_0__.
administrative, 178.
admin, __A_TAG_PLACEHOLDER_0__.
Resuing, 101.
Resuing, __A_TAG_PLACEHOLDER_0__.
Revenue account, 179.
Revenue account, __A_TAG_PLACEHOLDER_0__.
Rill-cut overhand stope, 99.
Rill-cut overhand stope, __A_TAG_PLACEHOLDER_0__.
method of incline cuts, 100.
inclined cutting technique, __A_TAG_PLACEHOLDER_0__.
filled with waste, 108.
filled with trash, __A_TAG_PLACEHOLDER_0__.
-stopping, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__, __A_TAG_PLACEHOLDER_4__.
Risk in mining investments, 181.
Risk in mining investments, __A_TAG_PLACEHOLDER_0__.
in valuation of mines, 181.
in mine valuation, __A_TAG_PLACEHOLDER_0__.
Roadways, protecting in shrinkage-stoping, 114.
Roads, preventing shrinkage, __A_TAG_PLACEHOLDER_0__.
Rod-driven pumps, 142.
Rod-driven pumps, __A_TAG_PLACEHOLDER_0__.
Rotary steam-pumps, 140.
Rotary steam pumps, __A_TAG_PLACEHOLDER_0__.
Round vertical shafts, 74.
Round columns, __A_TAG_PLACEHOLDER_0__.
Runs of value, 8.
Value runs, __A_TAG_PLACEHOLDER_0__.
test-treatment, 3.
test-treatment, __A_TAG_PLACEHOLDER_0__.
Safety, factor of, in calculating averages of samples, 12.
Safety, a factor in calculating averages of samples, 12.
Sample, assay of, 7.
Sample analysis of __A_TAG_PLACEHOLDER_0__.
average value, 9.
average value, __A_TAG_PLACEHOLDER_0__.
taking, physical details, 6.
taking, physical details, __A_TAG_PLACEHOLDER_0__.
manner of taking, 4.
method of taking, __A_TAG_PLACEHOLDER_0__.
Sampling, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__, __A_TAG_PLACEHOLDER_4__, __A_TAG_PLACEHOLDER_5__.
accuracy, 5.
accuracy, __A_TAG_PLACEHOLDER_0__.
precautions against fraud, 7.
fraud prevention measures, __A_TAG_PLACEHOLDER_0__.
Saving of fixed charges, 155.
Cutting fixed costs, __A_TAG_PLACEHOLDER_0__.
Secondary change, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__.
enrichment, 21.
enrichment, __A_TAG_PLACEHOLDER_0__.
Security of investment, 158.
Investment security, __A_TAG_PLACEHOLDER_0__.
Self-dumping skip, 77.
Self-dumping skip, __A_TAG_PLACEHOLDER_0__.
Sets, 91.
Sets, __A_TAG_PLACEHOLDER_0__.
different depths, 60.
different depths, __A_TAG_PLACEHOLDER_0__.
haulage, 129.
transport, __A_TAG_PLACEHOLDER_0__.
location, 70.
location, __A_TAG_PLACEHOLDER_0__.
number, 72.
number, __A_TAG_PLACEHOLDER_0__.
output capacity, 77.
output capacity, __A_TAG_PLACEHOLDER_0__.
shape, 74.
shape, __A_TAG_PLACEHOLDER_0__.
-stoping, 112.
-stopping, __A_TAG_PLACEHOLDER_0__.
advantages, 117.
advantages, __A_TAG_PLACEHOLDER_0__.
disadvantages, 116.
disadvantages, __A_TAG_PLACEHOLDER_0__.
when applicable, 116.
when applicable, __A_TAG_PLACEHOLDER_0__.
Silver deposits, 1.
Silver deposits, __A_TAG_PLACEHOLDER_0__.
deposits, enrichment, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__.
prices, 38.
prices, __A_TAG_PLACEHOLDER_0__.
Sinking, speed, 80.
Sinking, speed, __A_TAG_PLACEHOLDER_0__.
Size of deposit, 30.
Deposit amount, __A_TAG_PLACEHOLDER_0__.
Skill, effect on production cost, 163.
Skill, effect on production cost, __A_TAG_PLACEHOLDER_0__.
Skips, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__.
balanced, 129.
balanced, __A_TAG_PLACEHOLDER_0__.
haulage in vertical shaft, 85.
vertical shaft hauling, __A_TAG_PLACEHOLDER_0__.
Sollars, 109.
Sollars, __A_TAG_PLACEHOLDER_0__.
Solubility of minerals, 27.
Mineral solubility, __A_TAG_PLACEHOLDER_0__.
Specific volume of ores, 14.
Specific volume of ores, __A_TAG_PLACEHOLDER_0__.
Speculative values of metal mine, 1.
Speculative values of metal mine, __A_TAG_PLACEHOLDER_0__.
Spelter, annual demand, 38.
Spelter, yearly demand, __A_TAG_PLACEHOLDER_0__.
-set timbering, 104.
-set timbering, __A_TAG_PLACEHOLDER_0__.
Stations, 84.
Stations, __A_TAG_PLACEHOLDER_0__.
Steam-pumps, direct, 140.
Steam pumps, direct, __A_TAG_PLACEHOLDER_0__.
Steepening winzes and ore passes, 111.
Steep slopes and ore chutes, __A_TAG_PLACEHOLDER_0__.
Stope filled with broken ore, 113.
Stope filled with crushed rock, __A_TAG_PLACEHOLDER_0__.
minimum width, 101.
minimum width, __A_TAG_PLACEHOLDER_0__.
contract systems, 166.
contract systems, __A_TAG_PLACEHOLDER_0__.
Storing metal, 158.
Storing metal, __A_TAG_PLACEHOLDER_0__.
Structural character of deposit, 23.
Deposit structure, __A_TAG_PLACEHOLDER_0__.
Structure of deposit, 24.
Deposit structure, __A_TAG_PLACEHOLDER_0__.
Stull and waste pillars, 121.
Stull and waste pillars, __A_TAG_PLACEHOLDER_0__.
support with waste reënforcement, 120.
support with waste reinforcement, __A_TAG_PLACEHOLDER_0__.
-supported stope, 104.
-supported stope, __A_TAG_PLACEHOLDER_0__.
Stulls, 103.
Stulls, __A_TAG_PLACEHOLDER_0__.
wood, 91.
wood, __A_TAG_PLACEHOLDER_0__.
Subheading, 90.
Subheading, __A_TAG_PLACEHOLDER_0__.
Sublevel caving system, 122.
Sublevel caving system, __A_TAG_PLACEHOLDER_0__.
Subsidiary development, 84.
Subsidiary growth, __A_TAG_PLACEHOLDER_0__.
Superficial enrichment, 29.
Superficial improvement, __A_TAG_PLACEHOLDER_0__.
Supplies, general technical data, 176.
Supplies, technical info, __A_TAG_PLACEHOLDER_0__.
Support by pillars of ore, 118.
Supported by ore pillars, __A_TAG_PLACEHOLDER_0__.
Supporting excavation, 103.
Supporting excavation, __A_TAG_PLACEHOLDER_0__.
Surveys, 176.
Surveys, __A_TAG_PLACEHOLDER_0__.
Suspense charges, 170.
Suspense builds, __A_TAG_PLACEHOLDER_0__.
Test parcels, 4.
Test shipments, __A_TAG_PLACEHOLDER_0__.
sections, 6.
sections, __A_TAG_PLACEHOLDER_0__.
-treatment runs, 3.
-treatment sessions, __A_TAG_PLACEHOLDER_0__.
Timber, cost, 77.
Lumber, cost, __A_TAG_PLACEHOLDER_0__.
Timbered shaft design, 75.
Timber shaft design, __A_TAG_PLACEHOLDER_0__.
Tin, annual demand, 38.
Tin, yearly demand, __A_TAG_PLACEHOLDER_0__.
deposits, 1.
deposits, __A_TAG_PLACEHOLDER_0__.
ore, migration and enrichment, 29.
ORE, migration, and enrichment, __A_TAG_PLACEHOLDER_0__.
Tools, 128.
Tools, __A_TAG_PLACEHOLDER_0__.
Top slicing, 123.
Top slicing, __A_TAG_PLACEHOLDER_0__.
Tracks, 135.
Tracks, __A_TAG_PLACEHOLDER_0__.
Transport in stopes, 136.
Transport in stopes, __A_TAG_PLACEHOLDER_0__.
Tunnel entry, 81.
Tunnel entry, __A_TAG_PLACEHOLDER_0__.
feet paid for in __A_TAG_PLACEHOLDER_0__ years, __A_TAG_PLACEHOLDER_1__.
size, 82.
size, __A_TAG_PLACEHOLDER_0__.
Uppers, 100.
Stimulants, __A_TAG_PLACEHOLDER_0__.
Valuation, mine, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__, __A_TAG_PLACEHOLDER_4__, __A_TAG_PLACEHOLDER_5__.
of lode mines, 1.
of lode mines, __A_TAG_PLACEHOLDER_0__.
mines, risk in, 181.
mines, risk in, __A_TAG_PLACEHOLDER_0__.
on second-hand data, 52.
on second-hand info, __A_TAG_PLACEHOLDER_0__.
Value, average, of samples, 9.
Average value of samples, __A_TAG_PLACEHOLDER_0__.
discrepancy between estimated and actual, 12.
difference between estimated and actual, __A_TAG_PLACEHOLDER_0__.
distribution, 31.
distribution, __A_TAG_PLACEHOLDER_0__.
of extension in depth, estimating, 22.
of extension in depth, estimating, __A_TAG_PLACEHOLDER_0__.
positive, of metal mine, 1.
positive, of metal mine, __A_TAG_PLACEHOLDER_0__.
present, of an annual dividend, 46.
annual dividend present, __A_TAG_PLACEHOLDER_0__.
runs of, 8.
runs of, __A_TAG_PLACEHOLDER_0__.
speculative, of metal mine, 1.
speculative, metal mining, __A_TAG_PLACEHOLDER_0__.
Vertical deposits, entry, 62.
Vertical deposits, entry, __A_TAG_PLACEHOLDER_0__.
interval between levels, 88.
gap between levels, __A_TAG_PLACEHOLDER_0__.
shafts, __A_TAG_PLACEHOLDER_0__, __A_TAG_PLACEHOLDER_1__, __A_TAG_PLACEHOLDER_2__, __A_TAG_PLACEHOLDER_3__.
capacity, 78.
capacity, __A_TAG_PLACEHOLDER_0__.
Volume, specific, of ores, 14.
Volume, specific, of ores, __A_TAG_PLACEHOLDER_0__.
Waste-filled stope, 109.
Waste-filled stope, __A_TAG_PLACEHOLDER_0__.
Water-power, 126.
Hydropower, __A_TAG_PLACEHOLDER_0__.
Weindel, Caspar, 145.
Weindel, Caspar, __A_TAG_PLACEHOLDER_0__.
Whiting hoist, 131.
Whiting lift, __A_TAG_PLACEHOLDER_0__.
Winding appliances, 129.
Winding machines, __A_TAG_PLACEHOLDER_0__.
in shrinkage-stoping, 113.
in shrinkage-stopping, __A_TAG_PLACEHOLDER_0__.
to be used for filling, 107.
for filling, __A_TAG_PLACEHOLDER_0__.
inherent limitations in accuracy of, 174.
inherent accuracy limitations of, __A_TAG_PLACEHOLDER_0__.
sheets, 176.
sheets, __A_TAG_PLACEHOLDER_0__.
Workshops, 151.
Workshops, __A_TAG_PLACEHOLDER_0__.
Yield, previous, 3.
Yield, past, __A_TAG_PLACEHOLDER_0__.
Zinc deposits, 1.
Zinc deposits, __A_TAG_PLACEHOLDER_0__.
leaching, 27.
leaching, __A_TAG_PLACEHOLDER_0__.
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